pip install alpha_vantage
Requirement already satisfied: alpha_vantage in c:\anaconda\lib\site-packages (2.3.1) Requirement already satisfied: aiohttp in c:\anaconda\lib\site-packages (from alpha_vantage) (3.8.1) Requirement already satisfied: requests in c:\anaconda\lib\site-packages (from alpha_vantage) (2.27.1) Requirement already satisfied: yarl<2.0,>=1.0 in c:\anaconda\lib\site-packages (from aiohttp->alpha_vantage) (1.6.3) Requirement already satisfied: aiosignal>=1.1.2 in c:\anaconda\lib\site-packages (from aiohttp->alpha_vantage) (1.2.0) Requirement already satisfied: frozenlist>=1.1.1 in c:\anaconda\lib\site-packages (from aiohttp->alpha_vantage) (1.2.0) Requirement already satisfied: charset-normalizer<3.0,>=2.0 in c:\anaconda\lib\site-packages (from aiohttp->alpha_vantage) (2.0.4) Requirement already satisfied: multidict<7.0,>=4.5 in c:\anaconda\lib\site-packages (from aiohttp->alpha_vantage) (5.1.0) Requirement already satisfied: async-timeout<5.0,>=4.0.0a3 in c:\anaconda\lib\site-packages (from aiohttp->alpha_vantage) (4.0.1) Requirement already satisfied: attrs>=17.3.0 in c:\anaconda\lib\site-packages (from aiohttp->alpha_vantage) (21.4.0) Requirement already satisfied: typing-extensions>=3.6.5 in c:\anaconda\lib\site-packages (from async-timeout<5.0,>=4.0.0a3->aiohttp->alpha_vantage) (4.1.1) Requirement already satisfied: idna>=2.0 in c:\anaconda\lib\site-packages (from yarl<2.0,>=1.0->aiohttp->alpha_vantage) (3.3) Requirement already satisfied: certifi>=2017.4.17 in c:\anaconda\lib\site-packages (from requests->alpha_vantage) (2021.10.8) Requirement already satisfied: urllib3<1.27,>=1.21.1 in c:\anaconda\lib\site-packages (from requests->alpha_vantage) (1.26.9) Note: you may need to restart the kernel to use updated packages.
# Installing Packages/Libraries
import os #provides functions for interacting with the operating system
import requests
from alpha_vantage import *
from alpha_vantage.timeseries import TimeSeries
import matplotlib.pyplot as plt
import pandas as pd
import numpy as np
np.set_printoptions(formatter={'float_kind':'{:f}'.format})
import seaborn as sn
from sklearn import svm, preprocessing
from sklearn.svm import SVR
from sklearn.model_selection import train_test_split
from sklearn.neighbors import KNeighborsClassifier
from sklearn.preprocessing import MinMaxScaler
from sklearn.metrics import r2_score
%matplotlib inline
from sklearn import metrics
import csv
import warnings
import datetime
import time
import requests
from pprint import pprint
warnings.filterwarnings('ignore')
# Specify API key and symbols for the currency pair
av_api_key = 'WID4GKWSRUGX4E5G'
ny_api_key = 'Xi8usKGqQ2KH6v4BOnld9dVzdYIOFLfy'
symbols = ['EURUSD']
eurusd = pd.read_csv('EURUSD_Data2.csv')
print(eurusd.shape)
print(eurusd.dtypes)
eurusd.head(5)
(6065, 5) Date object Close float64 Open float64 High float64 Low float64 dtype: object
| Date | Close | Open | High | Low | |
|---|---|---|---|---|---|
| 0 | 2023-03-31 | 1.0842 | 1.0905 | 1.0926 | 1.0837 |
| 1 | 2023-03-30 | 1.0901 | 1.0844 | 1.0927 | 1.0823 |
| 2 | 2023-03-29 | 1.0843 | 1.0844 | 1.0872 | 1.0817 |
| 3 | 2023-03-28 | 1.0843 | 1.0797 | 1.0849 | 1.0795 |
| 4 | 2023-03-27 | 1.0796 | 1.0767 | 1.0800 | 1.0745 |
# Changing datatypes of 'Date' to datetime
eurusd[['Date']] = eurusd[['Date']].astype('datetime64')
# Creating a Variable for Binary "Close" data
# Calculate the difference between current day's closing price and previous day's closing price
eurusd['Close_diff'] = eurusd['Close'].diff()
# Create a binary column based on the Close_diff values
eurusd['Close_binary'] = eurusd['Close_diff'].apply(lambda x: 1 if x > 0 else 0)
# Drop the Close_diff column
eurusd = eurusd.drop(columns=['Close_diff'])
print(eurusd.shape)
print(eurusd.dtypes)
eurusd.head(5)
(6065, 6) Date datetime64[ns] Close float64 Open float64 High float64 Low float64 Close_binary int64 dtype: object
| Date | Close | Open | High | Low | Close_binary | |
|---|---|---|---|---|---|---|
| 0 | 2023-03-31 | 1.0842 | 1.0905 | 1.0926 | 1.0837 | 0 |
| 1 | 2023-03-30 | 1.0901 | 1.0844 | 1.0927 | 1.0823 | 1 |
| 2 | 2023-03-29 | 1.0843 | 1.0844 | 1.0872 | 1.0817 | 0 |
| 3 | 2023-03-28 | 1.0843 | 1.0797 | 1.0849 | 1.0795 | 0 |
| 4 | 2023-03-27 | 1.0796 | 1.0767 | 1.0800 | 1.0745 | 0 |
dates = [pd.Timestamp(date) for date in eurusd['Date']]
close = np.array(eurusd['Close'],dtype='float')
plt.figure(figsize=(16,8))
plt.title('Close Price History (EUR-USD)', fontsize = 16)
plt.plot(dates,close)
plt.ylabel('Close', fontsize = 14)
plt.xlabel('Date', fontsize = 14)
plt.show()
eurusd.info()
<class 'pandas.core.frame.DataFrame'> RangeIndex: 6065 entries, 0 to 6064 Data columns (total 6 columns): # Column Non-Null Count Dtype --- ------ -------------- ----- 0 Date 6065 non-null datetime64[ns] 1 Close 6065 non-null float64 2 Open 6065 non-null float64 3 High 6065 non-null float64 4 Low 6065 non-null float64 5 Close_binary 6065 non-null int64 dtypes: datetime64[ns](1), float64(4), int64(1) memory usage: 284.4 KB
eurusd.describe()
| Close | Open | High | Low | Close_binary | |
|---|---|---|---|---|---|
| count | 6065.000000 | 6065.000000 | 6065.000000 | 6065.000000 | 6065.000000 |
| mean | 1.197337 | 1.197296 | 1.202686 | 1.191914 | 0.490354 |
| std | 0.159417 | 0.159424 | 0.159992 | 0.158780 | 0.499948 |
| min | 0.827300 | 0.826800 | 0.832600 | 0.822700 | 0.000000 |
| 25% | 1.100900 | 1.100800 | 1.105200 | 1.096300 | 0.000000 |
| 50% | 1.195300 | 1.194900 | 1.199700 | 1.190900 | 0.000000 |
| 75% | 1.315500 | 1.315600 | 1.321500 | 1.309500 | 1.000000 |
| max | 1.598800 | 1.600000 | 1.603900 | 1.586500 | 1.000000 |
# Requires the latest pip
!pip install tensorflow
Requirement already satisfied: tensorflow in c:\anaconda\lib\site-packages (2.12.0) Requirement already satisfied: tensorflow-intel==2.12.0 in c:\anaconda\lib\site-packages (from tensorflow) (2.12.0) Requirement already satisfied: absl-py>=1.0.0 in c:\anaconda\lib\site-packages (from tensorflow-intel==2.12.0->tensorflow) (1.4.0) Requirement already satisfied: typing-extensions>=3.6.6 in c:\anaconda\lib\site-packages (from tensorflow-intel==2.12.0->tensorflow) (4.1.1) Requirement already satisfied: wrapt<1.15,>=1.11.0 in c:\anaconda\lib\site-packages (from tensorflow-intel==2.12.0->tensorflow) (1.12.1) Requirement already satisfied: opt-einsum>=2.3.2 in c:\anaconda\lib\site-packages (from tensorflow-intel==2.12.0->tensorflow) (3.3.0) Requirement already satisfied: keras<2.13,>=2.12.0 in c:\anaconda\lib\site-packages (from tensorflow-intel==2.12.0->tensorflow) (2.12.0) Requirement already satisfied: tensorflow-io-gcs-filesystem>=0.23.1 in c:\anaconda\lib\site-packages (from tensorflow-intel==2.12.0->tensorflow) (0.31.0) Requirement already satisfied: termcolor>=1.1.0 in c:\anaconda\lib\site-packages (from tensorflow-intel==2.12.0->tensorflow) (2.2.0) Requirement already satisfied: tensorflow-estimator<2.13,>=2.12.0 in c:\anaconda\lib\site-packages (from tensorflow-intel==2.12.0->tensorflow) (2.12.0) Requirement already satisfied: setuptools in c:\anaconda\lib\site-packages (from tensorflow-intel==2.12.0->tensorflow) (61.2.0) Requirement already satisfied: packaging in c:\anaconda\lib\site-packages (from tensorflow-intel==2.12.0->tensorflow) (21.3) Requirement already satisfied: libclang>=13.0.0 in c:\anaconda\lib\site-packages (from tensorflow-intel==2.12.0->tensorflow) (16.0.0) Requirement already satisfied: jax>=0.3.15 in c:\anaconda\lib\site-packages (from tensorflow-intel==2.12.0->tensorflow) (0.4.8) Requirement already satisfied: astunparse>=1.6.0 in c:\anaconda\lib\site-packages (from tensorflow-intel==2.12.0->tensorflow) (1.6.3) Requirement already 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c:\anaconda\lib\site-packages (from tensorflow-intel==2.12.0->tensorflow) (3.6.0) Requirement already satisfied: protobuf!=4.21.0,!=4.21.1,!=4.21.2,!=4.21.3,!=4.21.4,!=4.21.5,<5.0.0dev,>=3.20.3 in c:\anaconda\lib\site-packages (from tensorflow-intel==2.12.0->tensorflow) (4.22.1) Requirement already satisfied: wheel<1.0,>=0.23.0 in c:\anaconda\lib\site-packages (from astunparse>=1.6.0->tensorflow-intel==2.12.0->tensorflow) (0.37.1) Requirement already satisfied: scipy>=1.7 in c:\anaconda\lib\site-packages (from jax>=0.3.15->tensorflow-intel==2.12.0->tensorflow) (1.7.3) Requirement already satisfied: ml-dtypes>=0.0.3 in c:\anaconda\lib\site-packages (from jax>=0.3.15->tensorflow-intel==2.12.0->tensorflow) (0.0.4) Requirement already satisfied: requests<3,>=2.21.0 in c:\anaconda\lib\site-packages (from tensorboard<2.13,>=2.12->tensorflow-intel==2.12.0->tensorflow) (2.27.1) Requirement already satisfied: tensorboard-plugin-wit>=1.6.0 in c:\anaconda\lib\site-packages (from tensorboard<2.13,>=2.12->tensorflow-intel==2.12.0->tensorflow) (1.8.1) Requirement already satisfied: werkzeug>=1.0.1 in c:\anaconda\lib\site-packages (from tensorboard<2.13,>=2.12->tensorflow-intel==2.12.0->tensorflow) (2.0.3) Requirement already satisfied: google-auth-oauthlib<1.1,>=0.5 in c:\anaconda\lib\site-packages (from tensorboard<2.13,>=2.12->tensorflow-intel==2.12.0->tensorflow) (1.0.0) Requirement already satisfied: tensorboard-data-server<0.8.0,>=0.7.0 in c:\anaconda\lib\site-packages (from tensorboard<2.13,>=2.12->tensorflow-intel==2.12.0->tensorflow) (0.7.0) Requirement already satisfied: markdown>=2.6.8 in c:\anaconda\lib\site-packages (from tensorboard<2.13,>=2.12->tensorflow-intel==2.12.0->tensorflow) (3.3.4) Requirement already satisfied: google-auth<3,>=1.6.3 in c:\anaconda\lib\site-packages (from tensorboard<2.13,>=2.12->tensorflow-intel==2.12.0->tensorflow) (2.17.2) Requirement already satisfied: cachetools<6.0,>=2.0.0 in c:\anaconda\lib\site-packages (from 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(3.0.4)
# Import Libraries
import math
import pandas_datareader as web
import numpy as np
import pandas as pd
from sklearn.preprocessing import MinMaxScaler
from keras.models import Sequential
from keras.layers import Dense, LSTM
# Requires the latest pip
!pip install keras
Requirement already satisfied: keras in c:\anaconda\lib\site-packages (2.12.0)
### Technical Analysis
from alpha_vantage.foreignexchange import ForeignExchange
from pprint import pprint
cc = ForeignExchange(key=av_api_key)
# Real-time data
data, _ = cc.get_currency_exchange_rate(from_currency='EUR',to_currency='USD')
pprint(data)
{'1. From_Currency Code': 'EUR',
'2. From_Currency Name': 'Euro',
'3. To_Currency Code': 'USD',
'4. To_Currency Name': 'United States Dollar',
'5. Exchange Rate': '1.09902190',
'6. Last Refreshed': '2023-04-17 05:20:00',
'7. Time Zone': 'UTC',
'8. Bid Price': '1.09898184',
'9. Ask Price': '1.09907283'}
ts = TimeSeries(key='WID4GKWSRUGX4E5G', output_format='pandas')
data, meta_data = ts.get_intraday(symbol='EURUSD',interval='1min', outputsize='full')
pprint(data.head())
1. open 2. high 3. low 4. close 5. volume date 2023-04-17 01:19:00 1.0986 1.0987 1.0985 1.0986 0.0 2023-04-17 01:18:00 1.0986 1.0987 1.0985 1.0986 0.0 2023-04-17 01:17:00 1.0986 1.0987 1.0985 1.0986 0.0 2023-04-17 01:16:00 1.0986 1.0986 1.0984 1.0986 0.0 2023-04-17 01:15:00 1.0985 1.0986 1.0984 1.0985 0.0
ts = TimeSeries(av_api_key, output_format='pandas')
data, meta_data = ts.get_intraday(symbol='EURUSD',interval='60min', outputsize='full')
data['4. close'].plot()
plt.title('Intraday Times Series for the EURUSD stock (60 min)')
plt.show()
## SMA EUR/USD
url = 'https://www.alphavantage.co/query?function=SMA&symbol=EURUSD&interval=daily&time_period=10&series_type=open&apikey={av_api_key}'
r = requests.get(url)
SMA = r.json()
pprint(SMA)
{'Meta Data': {'1: Symbol': 'EURUSD',
'2: Indicator': 'Simple Moving Average (SMA)',
'3: Last Refreshed': '2023-04-17 05:20:00',
'4: Interval': 'daily',
'5: Time Period': 10,
'6: Series Type': 'open',
'7: Time Zone': 'US/Eastern'},
'Technical Analysis: SMA': {'2004-03-01': {'SMA': '1.2622'},
'2004-03-02': {'SMA': '1.2583'},
'2004-03-03': {'SMA': '1.2522'},
'2004-03-04': {'SMA': '1.2471'},
'2004-03-05': {'SMA': '1.2420'},
'2004-03-08': {'SMA': '1.2406'},
'2004-03-09': {'SMA': '1.2391'},
'2004-03-10': {'SMA': '1.2357'},
'2004-03-11': {'SMA': '1.2331'},
'2004-03-12': {'SMA': '1.2320'},
'2004-03-15': {'SMA': '1.2298'},
'2004-03-16': {'SMA': '1.2279'},
'2004-03-17': {'SMA': '1.2280'},
'2004-03-18': {'SMA': '1.2298'},
'2004-03-19': {'SMA': '1.2316'},
'2004-03-22': {'SMA': '1.2310'},
'2004-03-23': {'SMA': '1.2303'},
'2004-03-24': {'SMA': '1.2281'},
'2004-03-25': {'SMA': '1.2272'},
'2004-03-26': {'SMA': '1.2253'},
'2004-03-29': {'SMA': '1.2242'},
'2004-03-30': {'SMA': '1.2233'},
'2004-03-31': {'SMA': '1.2239'},
'2004-04-01': {'SMA': '1.2231'},
'2004-04-02': {'SMA': '1.2228'},
'2004-04-05': {'SMA': '1.2208'},
'2004-04-06': {'SMA': '1.2179'},
'2004-04-07': {'SMA': '1.2175'},
'2004-04-08': {'SMA': '1.2178'},
'2004-04-09': {'SMA': '1.2172'},
'2004-04-12': {'SMA': '1.2167'},
'2004-04-13': {'SMA': '1.2157'},
'2004-04-14': {'SMA': '1.2121'},
'2004-04-15': {'SMA': '1.2088'},
'2004-04-16': {'SMA': '1.2051'},
'2004-04-19': {'SMA': '1.2040'},
'2004-04-20': {'SMA': '1.2040'},
'2004-04-21': {'SMA': '1.2017'},
'2004-04-22': {'SMA': '1.1983'},
'2004-04-23': {'SMA': '1.1966'},
'2004-04-26': {'SMA': '1.1937'},
'2004-04-27': {'SMA': '1.1917'},
'2004-04-28': {'SMA': '1.1916'},
'2004-04-29': {'SMA': '1.1903'},
'2004-04-30': {'SMA': '1.1904'},
'2004-05-03': {'SMA': '1.1900'},
'2004-05-04': {'SMA': '1.1891'},
'2004-05-05': {'SMA': '1.1916'},
'2004-05-06': {'SMA': '1.1950'},
'2004-05-07': {'SMA': '1.1966'},
'2004-05-10': {'SMA': '1.1974'},
'2004-05-11': {'SMA': '1.1970'},
'2004-05-12': {'SMA': '1.1964'},
'2004-05-13': {'SMA': '1.1971'},
'2004-05-14': {'SMA': '1.1955'},
'2004-05-17': {'SMA': '1.1946'},
'2004-05-18': {'SMA': '1.1955'},
'2004-05-19': {'SMA': '1.1939'},
'2004-05-20': {'SMA': '1.1923'},
'2004-05-21': {'SMA': '1.1909'},
'2004-05-24': {'SMA': '1.1920'},
'2004-05-25': {'SMA': '1.1938'},
'2004-05-26': {'SMA': '1.1960'},
'2004-05-27': {'SMA': '1.1979'},
'2004-05-28': {'SMA': '1.2024'},
'2004-05-31': {'SMA': '1.2060'},
'2004-06-01': {'SMA': '1.2078'},
'2004-06-02': {'SMA': '1.2106'},
'2004-06-03': {'SMA': '1.2126'},
'2004-06-04': {'SMA': '1.2154'},
'2004-06-07': {'SMA': '1.2185'},
'2004-06-08': {'SMA': '1.2215'},
'2004-06-09': {'SMA': '1.2232'},
'2004-06-10': {'SMA': '1.2226'},
'2004-06-11': {'SMA': '1.2210'},
'2004-06-14': {'SMA': '1.2186'},
'2004-06-15': {'SMA': '1.2173'},
'2004-06-16': {'SMA': '1.2166'},
'2004-06-17': {'SMA': '1.2145'},
'2004-06-18': {'SMA': '1.2129'},
'2004-06-21': {'SMA': '1.2114'},
'2004-06-22': {'SMA': '1.2093'},
'2004-06-23': {'SMA': '1.2076'},
'2004-06-24': {'SMA': '1.2080'},
'2004-06-25': {'SMA': '1.2086'},
'2004-06-28': {'SMA': '1.2099'},
'2004-06-29': {'SMA': '1.2111'},
'2004-06-30': {'SMA': '1.2103'},
'2004-07-01': {'SMA': '1.2122'},
'2004-07-02': {'SMA': '1.2133'},
'2004-07-05': {'SMA': '1.2151'},
'2004-07-06': {'SMA': '1.2169'},
'2004-07-07': {'SMA': '1.2190'},
'2004-07-08': {'SMA': '1.2218'},
'2004-07-09': {'SMA': '1.2241'},
'2004-07-12': {'SMA': '1.2268'},
'2004-07-13': {'SMA': '1.2282'},
'2004-07-14': {'SMA': '1.2313'},
'2004-07-15': {'SMA': '1.2333'},
'2004-07-16': {'SMA': '1.2351'},
'2004-07-19': {'SMA': '1.2362'},
'2004-07-20': {'SMA': '1.2367'},
'2004-07-21': {'SMA': '1.2369'},
'2004-07-22': {'SMA': '1.2357'},
'2004-07-23': {'SMA': '1.2343'},
'2004-07-26': {'SMA': '1.2311'},
'2004-07-27': {'SMA': '1.2294'},
'2004-07-28': {'SMA': '1.2259'},
'2004-07-29': {'SMA': '1.2224'},
'2004-07-30': {'SMA': '1.2193'},
'2004-08-02': {'SMA': '1.2156'},
'2004-08-03': {'SMA': '1.2126'},
'2004-08-04': {'SMA': '1.2100'},
'2004-08-05': {'SMA': '1.2080'},
'2004-08-06': {'SMA': '1.2060'},
'2004-08-09': {'SMA': '1.2079'},
'2004-08-10': {'SMA': '1.2090'},
'2004-08-11': {'SMA': '1.2106'},
'2004-08-12': {'SMA': '1.2125'},
'2004-08-13': {'SMA': '1.2148'},
'2004-08-16': {'SMA': '1.2178'},
'2004-08-17': {'SMA': '1.2211'},
'2004-08-18': {'SMA': '1.2237'},
'2004-08-19': {'SMA': '1.2267'},
'2004-08-20': {'SMA': '1.2297'},
'2004-08-23': {'SMA': '1.2301'},
'2004-08-24': {'SMA': '1.2288'},
'2004-08-25': {'SMA': '1.2275'},
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'2022-08-30': {'SMA': '1.0028'},
'2022-08-31': {'SMA': '1.0013'},
'2022-09-01': {'SMA': '1.0000'},
'2022-09-02': {'SMA': '0.9986'},
'2022-09-05': {'SMA': '0.9974'},
'2022-09-06': {'SMA': '0.9973'},
'2022-09-07': {'SMA': '0.9966'},
'2022-09-08': {'SMA': '0.9970'},
'2022-09-09': {'SMA': '0.9972'},
'2022-09-12': {'SMA': '0.9986'},
'2022-09-13': {'SMA': '0.9998'},
'2022-09-14': {'SMA': '0.9993'},
'2022-09-15': {'SMA': '0.9986'},
'2022-09-16': {'SMA': '0.9991'},
'2022-09-19': {'SMA': '1.0000'},
'2022-09-20': {'SMA': '1.0010'},
'2022-09-21': {'SMA': '1.0016'},
'2022-09-22': {'SMA': '0.9999'},
'2022-09-23': {'SMA': '0.9983'},
'2022-09-26': {'SMA': '0.9942'},
'2022-09-27': {'SMA': '0.9891'},
'2022-09-28': {'SMA': '0.9854'},
'2022-09-29': {'SMA': '0.9829'},
'2022-09-30': {'SMA': '0.9811'},
'2022-10-03': {'SMA': '0.9789'},
'2022-10-04': {'SMA': '0.9769'},
'2022-10-05': {'SMA': '0.9770'},
'2022-10-06': {'SMA': '0.9775'},
'2022-10-07': {'SMA': '0.9771'},
'2022-10-10': {'SMA': '0.9777'},
'2022-10-11': {'SMA': '0.9786'},
'2022-10-12': {'SMA': '0.9797'},
'2022-10-13': {'SMA': '0.9794'},
'2022-10-14': {'SMA': '0.9790'},
'2022-10-17': {'SMA': '0.9783'},
'2022-10-18': {'SMA': '0.9785'},
'2022-10-19': {'SMA': '0.9772'},
'2022-10-20': {'SMA': '0.9761'},
'2022-10-21': {'SMA': '0.9760'},
'2022-10-24': {'SMA': '0.9775'},
'2022-10-25': {'SMA': '0.9792'},
'2022-10-26': {'SMA': '0.9818'},
'2022-10-27': {'SMA': '0.9856'},
'2022-10-28': {'SMA': '0.9875'},
'2022-10-31': {'SMA': '0.9898'},
'2022-11-01': {'SMA': '0.9902'},
'2022-11-02': {'SMA': '0.9904'},
'2022-11-03': {'SMA': '0.9908'},
'2022-11-04': {'SMA': '0.9905'},
'2022-11-07': {'SMA': '0.9907'},
'2022-11-08': {'SMA': '0.9922'},
'2022-11-09': {'SMA': '0.9932'},
'2022-11-10': {'SMA': '0.9925'},
'2022-11-11': {'SMA': '0.9949'},
'2022-11-14': {'SMA': '0.9987'},
'2022-11-15': {'SMA': '1.0032'},
'2022-11-16': {'SMA': '1.0079'},
'2022-11-17': {'SMA': '1.0136'},
'2022-11-18': {'SMA': '1.0197'},
'2022-11-21': {'SMA': '1.0239'},
'2022-11-22': {'SMA': '1.0261'},
'2022-11-23': {'SMA': '1.0285'},
'2022-11-24': {'SMA': '1.0323'},
'2022-11-25': {'SMA': '1.0343'},
'2022-11-28': {'SMA': '1.0347'},
'2022-11-29': {'SMA': '1.0348'},
'2022-11-30': {'SMA': '1.0346'},
'2022-12-01': {'SMA': '1.0347'},
'2022-12-02': {'SMA': '1.0364'},
'2022-12-05': {'SMA': '1.0384'},
'2022-12-06': {'SMA': '1.0409'},
'2022-12-07': {'SMA': '1.0426'},
'2022-12-08': {'SMA': '1.0437'},
'2022-12-09': {'SMA': '1.0451'},
'2022-12-12': {'SMA': '1.0467'},
'2022-12-13': {'SMA': '1.0487'},
'2022-12-14': {'SMA': '1.0517'},
'2022-12-15': {'SMA': '1.0545'},
'2022-12-16': {'SMA': '1.0555'},
'2022-12-19': {'SMA': '1.0560'},
'2022-12-20': {'SMA': '1.0572'},
'2022-12-21': {'SMA': '1.0588'},
'2022-12-22': {'SMA': '1.0598'},
'2022-12-23': {'SMA': '1.0602'},
'2022-12-26': {'SMA': '1.0610'},
'2022-12-27': {'SMA': '1.0620'},
'2022-12-28': {'SMA': '1.0620'},
'2022-12-29': {'SMA': '1.0613'},
'2022-12-30': {'SMA': '1.0617'},
'2023-01-02': {'SMA': '1.0628'},
'2023-01-03': {'SMA': '1.0634'},
'2023-01-04': {'SMA': '1.0626'},
'2023-01-05': {'SMA': '1.0626'},
'2023-01-06': {'SMA': '1.0619'},
'2023-01-09': {'SMA': '1.0622'},
'2023-01-10': {'SMA': '1.0631'},
'2023-01-11': {'SMA': '1.0641'},
'2023-01-12': {'SMA': '1.0655'},
'2023-01-13': {'SMA': '1.0674'},
'2023-01-16': {'SMA': '1.0687'},
'2023-01-17': {'SMA': '1.0703'},
'2023-01-18': {'SMA': '1.0727'},
'2023-01-19': {'SMA': '1.0746'},
'2023-01-20': {'SMA': '1.0777'},
'2023-01-23': {'SMA': '1.0800'},
'2023-01-24': {'SMA': '1.0814'},
'2023-01-25': {'SMA': '1.0829'},
'2023-01-26': {'SMA': '1.0845'},
'2023-01-27': {'SMA': '1.0849'},
'2023-01-30': {'SMA': '1.0853'},
'2023-01-31': {'SMA': '1.0855'},
'2023-02-01': {'SMA': '1.0863'},
'2023-02-02': {'SMA': '1.0882'},
'2023-02-03': {'SMA': '1.0890'},
'2023-02-06': {'SMA': '1.0882'},
'2023-02-07': {'SMA': '1.0867'},
'2023-02-08': {'SMA': '1.0851'},
'2023-02-09': {'SMA': '1.0830'},
'2023-02-10': {'SMA': '1.0815'},
'2023-02-13': {'SMA': '1.0797'},
'2023-02-14': {'SMA': '1.0784'},
'2023-02-15': {'SMA': '1.0771'},
'2023-02-16': {'SMA': '1.0741'},
'2023-02-17': {'SMA': '1.0718'},
'2023-02-20': {'SMA': '1.0708'},
'2023-02-21': {'SMA': '1.0704'},
'2023-02-22': {'SMA': '1.0696'},
'2023-02-23': {'SMA': '1.0686'},
'2023-02-24': {'SMA': '1.0671'},
'2023-02-27': {'SMA': '1.0658'},
'2023-02-28': {'SMA': '1.0646'},
'2023-03-01': {'SMA': '1.0630'},
'2023-03-02': {'SMA': '1.0628'},
'2023-03-03': {'SMA': '1.0621'},
'2023-03-06': {'SMA': '1.0614'},
'2023-03-07': {'SMA': '1.0614'},
'2023-03-08': {'SMA': '1.0604'},
'2023-03-09': {'SMA': '1.0598'},
'2023-03-10': {'SMA': '1.0596'},
'2023-03-13': {'SMA': '1.0611'},
'2023-03-14': {'SMA': '1.0623'},
'2023-03-15': {'SMA': '1.0639'},
'2023-03-16': {'SMA': '1.0630'},
'2023-03-17': {'SMA': '1.0632'},
'2023-03-20': {'SMA': '1.0638'},
'2023-03-21': {'SMA': '1.0642'},
'2023-03-22': {'SMA': '1.0664'},
'2023-03-23': {'SMA': '1.0695'},
'2023-03-24': {'SMA': '1.0720'},
'2023-03-27': {'SMA': '1.0728'},
'2023-03-28': {'SMA': '1.0734'},
'2023-03-29': {'SMA': '1.0745'},
'2023-03-30': {'SMA': '1.0771'},
'2023-03-31': {'SMA': '1.0801'},
'2023-04-03': {'SMA': '1.0817'},
'2023-04-04': {'SMA': '1.0835'},
'2023-04-05': {'SMA': '1.0853'},
'2023-04-06': {'SMA': '1.0858'},
'2023-04-07': {'SMA': '1.0867'},
'2023-04-10': {'SMA': '1.0880'},
'2023-04-11': {'SMA': '1.0886'},
'2023-04-12': {'SMA': '1.0893'},
'2023-04-13': {'SMA': '1.0909'},
'2023-04-14': {'SMA': '1.0923'},
'2023-04-17 05:20:00': {'SMA': '1.0937'}}}
import csv
# Convert JSON to DataFrame
SMA = pd.DataFrame(SMA)
SMA_eurusd = SMA.iloc[8:]
SMA_eurusd = SMA_eurusd.drop('Meta Data', axis=1)
SMA_eurusd.head()
| Technical Analysis: SMA | |
|---|---|
| 2023-04-14 | {'SMA': '1.0923'} |
| 2023-04-13 | {'SMA': '1.0909'} |
| 2023-04-12 | {'SMA': '1.0893'} |
| 2023-04-11 | {'SMA': '1.0886'} |
| 2023-04-10 | {'SMA': '1.0880'} |
# Reset the index, which moves the index back to a column in the DataFrame
SMA_eurusd.reset_index(inplace=True)
# Rename the column containing the datetime index to 'Date'
SMA_eurusd.rename(columns={'index': 'Date'}, inplace=True)
# Separate the SMA values and Concat within Dataframe
SMA_eurusd2 = pd.concat([SMA_eurusd[['Date',f'Technical Analysis: SMA']],pd.json_normalize(SMA_eurusd[f'Technical Analysis: SMA']) ],axis=1)
# Quick overlook on the uploaded dataset
SMA_eurusd2.head()
| Date | Technical Analysis: SMA | SMA | |
|---|---|---|---|
| 0 | 2023-04-14 | {'SMA': '1.0923'} | 1.0923 |
| 1 | 2023-04-13 | {'SMA': '1.0909'} | 1.0909 |
| 2 | 2023-04-12 | {'SMA': '1.0893'} | 1.0893 |
| 3 | 2023-04-11 | {'SMA': '1.0886'} | 1.0886 |
| 4 | 2023-04-10 | {'SMA': '1.0880'} | 1.0880 |
# Create new dataframe for the columns 'Date' and 'SMA' Values
SMA_eurusd3 = SMA_eurusd2[['Date','SMA']]
# Convert 'Date' column to datetime index
SMA_eurusd3['Date'] = pd.to_datetime(SMA_eurusd3['Date'])
SMA_eurusd3.set_index('Date', inplace=True)
# Convert the 'SMA_Value' column to float
SMA_eurusd3['SMA'] = SMA_eurusd3['SMA'].astype(float)
# Verify the result
SMA_eurusd3.head()
| SMA | |
|---|---|
| Date | |
| 2023-04-14 | 1.0923 |
| 2023-04-13 | 1.0909 |
| 2023-04-12 | 1.0893 |
| 2023-04-11 | 1.0886 |
| 2023-04-10 | 1.0880 |
# Present the SMA Values as Statistical data
sma_stats = SMA_eurusd3['SMA'].describe()
print(sma_stats)
count 4990.000000 mean 1.243252 std 0.126598 min 0.976000 25% 1.131425 50% 1.231150 75% 1.334100 max 1.585500 Name: SMA, dtype: float64
import matplotlib.pyplot as plt
# Plot the SMA Values against Date
plt.plot(SMA_eurusd3.index, SMA_eurusd3['SMA'])
plt.xlabel('Date')
plt.ylabel('SMA')
plt.title('Simple Moving Average (SMA) over time')
plt.show()
## EMA EUR/USD
url = 'https://www.alphavantage.co/query?function=EMA&symbol=EURUSD&interval=daily&time_period=10&series_type=open&apikey={av_api_key}'
r = requests.get(url)
EMA = r.json()
pprint(EMA)
{'Meta Data': {'1: Symbol': 'EURUSD',
'2: Indicator': 'Exponential Moving Average (EMA)',
'3: Last Refreshed': '2023-04-17 05:25:00',
'4: Interval': 'daily',
'5: Time Period': 10,
'6: Series Type': 'open',
'7: Time Zone': 'US/Eastern'},
'Technical Analysis: EMA': {'2004-03-01': {'EMA': '1.2622'},
'2004-03-02': {'EMA': '1.2590'},
'2004-03-03': {'EMA': '1.2523'},
'2004-03-04': {'EMA': '1.2463'},
'2004-03-05': {'EMA': '1.2414'},
'2004-03-08': {'EMA': '1.2408'},
'2004-03-09': {'EMA': '1.2404'},
'2004-03-10': {'EMA': '1.2393'},
'2004-03-11': {'EMA': '1.2364'},
'2004-03-12': {'EMA': '1.2355'},
'2004-03-15': {'EMA': '1.2338'},
'2004-03-16': {'EMA': '1.2323'},
'2004-03-17': {'EMA': '1.2308'},
'2004-03-18': {'EMA': '1.2319'},
'2004-03-19': {'EMA': '1.2329'},
'2004-03-22': {'EMA': '1.2328'},
'2004-03-23': {'EMA': '1.2326'},
'2004-03-24': {'EMA': '1.2289'},
'2004-03-25': {'EMA': '1.2261'},
'2004-03-26': {'EMA': '1.2238'},
'2004-03-29': {'EMA': '1.2221'},
'2004-03-30': {'EMA': '1.2211'},
'2004-03-31': {'EMA': '1.2228'},
'2004-04-01': {'EMA': '1.2240'},
'2004-04-02': {'EMA': '1.2259'},
'2004-04-05': {'EMA': '1.2234'},
'2004-04-06': {'EMA': '1.2195'},
'2004-04-07': {'EMA': '1.2175'},
'2004-04-08': {'EMA': '1.2175'},
'2004-04-09': {'EMA': '1.2156'},
'2004-04-12': {'EMA': '1.2143'},
'2004-04-13': {'EMA': '1.2130'},
'2004-04-14': {'EMA': '1.2096'},
'2004-04-15': {'EMA': '1.2072'},
'2004-04-16': {'EMA': '1.2054'},
'2004-04-19': {'EMA': '1.2047'},
'2004-04-20': {'EMA': '1.2041'},
'2004-04-21': {'EMA': '1.2008'},
'2004-04-22': {'EMA': '1.1976'},
'2004-04-23': {'EMA': '1.1963'},
'2004-04-26': {'EMA': '1.1933'},
'2004-04-27': {'EMA': '1.1921'},
'2004-04-28': {'EMA': '1.1924'},
'2004-04-29': {'EMA': '1.1907'},
'2004-04-30': {'EMA': '1.1920'},
'2004-05-03': {'EMA': '1.1930'},
'2004-05-04': {'EMA': '1.1930'},
'2004-05-05': {'EMA': '1.1963'},
'2004-05-06': {'EMA': '1.1999'},
'2004-05-07': {'EMA': '1.2013'},
'2004-05-10': {'EMA': '1.1986'},
'2004-05-11': {'EMA': '1.1958'},
'2004-05-12': {'EMA': '1.1943'},
'2004-05-13': {'EMA': '1.1937'},
'2004-05-14': {'EMA': '1.1915'},
'2004-05-17': {'EMA': '1.1910'},
'2004-05-18': {'EMA': '1.1929'},
'2004-05-19': {'EMA': '1.1933'},
'2004-05-20': {'EMA': '1.1946'},
'2004-05-21': {'EMA': '1.1944'},
'2004-05-24': {'EMA': '1.1950'},
'2004-05-25': {'EMA': '1.1961'},
'2004-05-26': {'EMA': '1.1985'},
'2004-05-27': {'EMA': '1.2006'},
'2004-05-28': {'EMA': '1.2053'},
'2004-05-31': {'EMA': '1.2089'},
'2004-06-01': {'EMA': '1.2108'},
'2004-06-02': {'EMA': '1.2129'},
'2004-06-03': {'EMA': '1.2144'},
'2004-06-04': {'EMA': '1.2157'},
'2004-06-07': {'EMA': '1.2180'},
'2004-06-08': {'EMA': '1.2204'},
'2004-06-09': {'EMA': '1.2214'},
'2004-06-10': {'EMA': '1.2184'},
'2004-06-11': {'EMA': '1.2170'},
'2004-06-14': {'EMA': '1.2140'},
'2004-06-15': {'EMA': '1.2126'},
'2004-06-16': {'EMA': '1.2132'},
'2004-06-17': {'EMA': '1.2108'},
'2004-06-18': {'EMA': '1.2098'},
'2004-06-21': {'EMA': '1.2105'},
'2004-06-22': {'EMA': '1.2104'},
'2004-06-23': {'EMA': '1.2102'},
'2004-06-24': {'EMA': '1.2099'},
'2004-06-25': {'EMA': '1.2111'},
'2004-06-28': {'EMA': '1.2115'},
'2004-06-29': {'EMA': '1.2128'},
'2004-06-30': {'EMA': '1.2119'},
'2004-07-01': {'EMA': '1.2132'},
'2004-07-02': {'EMA': '1.2138'},
'2004-07-05': {'EMA': '1.2170'},
'2004-07-06': {'EMA': '1.2190'},
'2004-07-07': {'EMA': '1.2210'},
'2004-07-08': {'EMA': '1.2239'},
'2004-07-09': {'EMA': '1.2266'},
'2004-07-12': {'EMA': '1.2292'},
'2004-07-13': {'EMA': '1.2298'},
'2004-07-14': {'EMA': '1.2315'},
'2004-07-15': {'EMA': '1.2327'},
'2004-07-16': {'EMA': '1.2330'},
'2004-07-19': {'EMA': '1.2348'},
'2004-07-20': {'EMA': '1.2344'},
'2004-07-21': {'EMA': '1.2340'},
'2004-07-22': {'EMA': '1.2324'},
'2004-07-23': {'EMA': '1.2311'},
'2004-07-26': {'EMA': '1.2271'},
'2004-07-27': {'EMA': '1.2249'},
'2004-07-28': {'EMA': '1.2213'},
'2004-07-29': {'EMA': '1.2179'},
'2004-07-30': {'EMA': '1.2152'},
'2004-08-02': {'EMA': '1.2136'},
'2004-08-03': {'EMA': '1.2116'},
'2004-08-04': {'EMA': '1.2107'},
'2004-08-05': {'EMA': '1.2095'},
'2004-08-06': {'EMA': '1.2088'},
'2004-08-09': {'EMA': '1.2122'},
'2004-08-10': {'EMA': '1.2148'},
'2004-08-11': {'EMA': '1.2160'},
'2004-08-12': {'EMA': '1.2170'},
'2004-08-13': {'EMA': '1.2186'},
'2004-08-16': {'EMA': '1.2219'},
'2004-08-17': {'EMA': '1.2244'},
'2004-08-18': {'EMA': '1.2258'},
'2004-08-19': {'EMA': '1.2273'},
'2004-08-20': {'EMA': '1.2289'},
'2004-08-23': {'EMA': '1.2294'},
'2004-08-24': {'EMA': '1.2265'},
'2004-08-25': {'EMA': '1.2231'},
'2004-08-26': {'EMA': '1.2205'},
'2004-08-27': {'EMA': '1.2186'},
'2004-08-30': {'EMA': '1.2155'},
'2004-08-31': {'EMA': '1.2136'},
'2004-09-01': {'EMA': '1.2145'},
'2004-09-02': {'EMA': '1.2152'},
'2004-09-03': {'EMA': '1.2155'},
'2004-09-06': {'EMA': '1.2139'},
'2004-09-07': {'EMA': '1.2133'},
'2004-09-08': {'EMA': '1.2143'},
'2004-09-09': {'EMA': '1.2150'},
'2004-09-10': {'EMA': '1.2158'},
'2004-09-13': {'EMA': '1.2175'},
'2004-09-14': {'EMA': '1.2188'},
'2004-09-15': {'EMA': '1.2200'},
'2004-09-16': {'EMA': '1.2191'},
'2004-09-17': {'EMA': '1.2190'},
'2004-09-20': {'EMA': '1.2186'},
'2004-09-21': {'EMA': '1.2182'},
'2004-09-22': {'EMA': '1.2210'},
'2004-09-23': {'EMA': '1.2218'},
'2004-09-24': {'EMA': '1.2228'},
'2004-09-27': {'EMA': '1.2239'},
'2004-09-28': {'EMA': '1.2248'},
'2004-09-29': {'EMA': '1.2260'},
'2004-09-30': {'EMA': '1.2272'},
'2004-10-01': {'EMA': '1.2301'},
'2004-10-04': {'EMA': '1.2317'},
'2004-10-05': {'EMA': '1.2310'},
'2004-10-06': {'EMA': '1.2311'},
'2004-10-07': {'EMA': '1.2305'},
'2004-10-08': {'EMA': '1.2302'},
'2004-10-11': {'EMA': '1.2322'},
'2004-10-12': {'EMA': '1.2332'},
'2004-10-13': {'EMA': '1.2330'},
'2004-10-14': {'EMA': '1.2333'},
'2004-10-15': {'EMA': '1.2343'},
'2004-10-18': {'EMA': '1.2366'},
'2004-10-19': {'EMA': '1.2390'},
'2004-10-20': {'EMA': '1.2413'},
'2004-10-21': {'EMA': '1.2443'},
'2004-10-22': {'EMA': '1.2475'},
'2004-10-25': {'EMA': '1.2511'},
'2004-10-26': {'EMA': '1.2564'},
'2004-10-27': {'EMA': '1.2599'},
'2004-10-28': {'EMA': '1.2618'},
'2004-10-29': {'EMA': '1.2640'},
'2004-11-01': {'EMA': '1.2658'},
'2004-11-02': {'EMA': '1.2673'},
'2004-11-03': {'EMA': '1.2699'},
'2004-11-04': {'EMA': '1.2727'},
'2004-11-05': {'EMA': '1.2751'},
'2004-11-08': {'EMA': '1.2780'},
'2004-11-09': {'EMA': '1.2801'},
'2004-11-10': {'EMA': '1.2819'},
'2004-11-11': {'EMA': '1.2831'},
'2004-11-12': {'EMA': '1.2844'},
'2004-11-15': {'EMA': '1.2867'},
'2004-11-16': {'EMA': '1.2885'},
'2004-11-17': {'EMA': '1.2913'},
'2004-11-18': {'EMA': '1.2923'},
'2004-11-19': {'EMA': '1.2932'},
'2004-11-22': {'EMA': '1.2949'},
'2004-11-23': {'EMA': '1.2965'},
'2004-11-24': {'EMA': '1.2985'},
'2004-11-25': {'EMA': '1.3019'},
'2004-11-26': {'EMA': '1.3059'},
'2004-11-29': {'EMA': '1.3097'},
'2004-11-30': {'EMA': '1.3129'},
'2004-12-01': {'EMA': '1.3157'},
'2004-12-02': {'EMA': '1.3186'},
'2004-12-03': {'EMA': '1.3201'},
'2004-12-06': {'EMA': '1.3244'},
'2004-12-07': {'EMA': '1.3276'},
'2004-12-08': {'EMA': '1.3286'},
'2004-12-09': {'EMA': '1.3294'},
'2004-12-10': {'EMA': '1.3299'},
'2004-12-13': {'EMA': '1.3281'},
'2004-12-14': {'EMA': '1.3288'},
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'2022-04-06': {'EMA': '1.1010'},
'2022-04-07': {'EMA': '1.0990'},
'2022-04-08': {'EMA': '1.0969'},
'2022-04-11': {'EMA': '1.0958'},
'2022-04-12': {'EMA': '1.0945'},
'2022-04-13': {'EMA': '1.0923'},
'2022-04-14': {'EMA': '1.0917'},
'2022-04-15': {'EMA': '1.0900'},
'2022-04-18': {'EMA': '1.0883'},
'2022-04-19': {'EMA': '1.0864'},
'2022-04-20': {'EMA': '1.0850'},
'2022-04-21': {'EMA': '1.0850'},
'2022-04-22': {'EMA': '1.0847'},
'2022-04-25': {'EMA': '1.0840'},
'2022-04-26': {'EMA': '1.0817'},
'2022-04-27': {'EMA': '1.0784'},
'2022-04-28': {'EMA': '1.0742'},
'2022-04-29': {'EMA': '1.0698'},
'2022-05-02': {'EMA': '1.0670'},
'2022-05-03': {'EMA': '1.0640'},
'2022-05-04': {'EMA': '1.0618'},
'2022-05-05': {'EMA': '1.0620'},
'2022-05-06': {'EMA': '1.0605'},
'2022-05-09': {'EMA': '1.0593'},
'2022-05-10': {'EMA': '1.0587'},
'2022-05-11': {'EMA': '1.0576'},
'2022-05-12': {'EMA': '1.0565'},
'2022-05-13': {'EMA': '1.0531'},
'2022-05-16': {'EMA': '1.0507'},
'2022-05-17': {'EMA': '1.0494'},
'2022-05-18': {'EMA': '1.0504'},
'2022-05-19': {'EMA': '1.0496'},
'2022-05-20': {'EMA': '1.0512'},
'2022-05-23': {'EMA': '1.0520'},
'2022-05-24': {'EMA': '1.0551'},
'2022-05-25': {'EMA': '1.0584'},
'2022-05-26': {'EMA': '1.0601'},
'2022-05-27': {'EMA': '1.0625'},
'2022-05-30': {'EMA': '1.0644'},
'2022-05-31': {'EMA': '1.0668'},
'2022-06-01': {'EMA': '1.0680'},
'2022-06-02': {'EMA': '1.0675'},
'2022-06-03': {'EMA': '1.0688'},
'2022-06-06': {'EMA': '1.0693'},
'2022-06-07': {'EMA': '1.0693'},
'2022-06-08': {'EMA': '1.0696'},
'2022-06-09': {'EMA': '1.0699'},
'2022-06-10': {'EMA': '1.0685'},
'2022-06-13': {'EMA': '1.0654'},
'2022-06-14': {'EMA': '1.0609'},
'2022-06-15': {'EMA': '1.0574'},
'2022-06-16': {'EMA': '1.0551'},
'2022-06-17': {'EMA': '1.0551'},
'2022-06-20': {'EMA': '1.0539'},
'2022-06-21': {'EMA': '1.0534'},
'2022-06-22': {'EMA': '1.0534'},
'2022-06-23': {'EMA': '1.0539'},
'2022-06-24': {'EMA': '1.0536'},
'2022-06-27': {'EMA': '1.0539'},
'2022-06-28': {'EMA': '1.0547'},
'2022-06-29': {'EMA': '1.0543'},
'2022-06-30': {'EMA': '1.0524'},
'2022-07-01': {'EMA': '1.0515'},
'2022-07-04': {'EMA': '1.0498'},
'2022-07-05': {'EMA': '1.0484'},
'2022-07-06': {'EMA': '1.0444'},
'2022-07-07': {'EMA': '1.0397'},
'2022-07-08': {'EMA': '1.0354'},
'2022-07-11': {'EMA': '1.0322'},
'2022-07-12': {'EMA': '1.0270'},
'2022-07-13': {'EMA': '1.0228'},
'2022-07-14': {'EMA': '1.0197'},
'2022-07-15': {'EMA': '1.0164'},
'2022-07-18': {'EMA': '1.0149'},
'2022-07-19': {'EMA': '1.0149'},
'2022-07-20': {'EMA': '1.0163'},
'2022-07-21': {'EMA': '1.0166'},
'2022-07-22': {'EMA': '1.0177'},
'2022-07-25': {'EMA': '1.0184'},
'2022-07-26': {'EMA': '1.0191'},
'2022-07-27': {'EMA': '1.0178'},
'2022-07-28': {'EMA': '1.0182'},
'2022-07-29': {'EMA': '1.0184'},
'2022-08-01': {'EMA': '1.0190'},
'2022-08-02': {'EMA': '1.0203'},
'2022-08-03': {'EMA': '1.0196'},
'2022-08-04': {'EMA': '1.0191'},
'2022-08-05': {'EMA': '1.0201'},
'2022-08-08': {'EMA': '1.0197'},
'2022-08-09': {'EMA': '1.0196'},
'2022-08-10': {'EMA': '1.0199'},
'2022-08-11': {'EMA': '1.0217'},
'2022-08-12': {'EMA': '1.0236'},
'2022-08-15': {'EMA': '1.0240'},
'2022-08-16': {'EMA': '1.0226'},
'2022-08-17': {'EMA': '1.0215'},
'2022-08-18': {'EMA': '1.0208'},
'2022-08-19': {'EMA': '1.0186'},
'2022-08-22': {'EMA': '1.0159'},
'2022-08-23': {'EMA': '1.0120'},
'2022-08-24': {'EMA': '1.0092'},
'2022-08-25': {'EMA': '1.0069'},
'2022-08-26': {'EMA': '1.0052'},
'2022-08-29': {'EMA': '1.0035'},
'2022-08-30': {'EMA': '1.0028'},
'2022-08-31': {'EMA': '1.0026'},
'2022-09-01': {'EMA': '1.0031'},
'2022-09-02': {'EMA': '1.0015'},
'2022-09-05': {'EMA': '0.9998'},
'2022-09-06': {'EMA': '0.9985'},
'2022-09-07': {'EMA': '0.9970'},
'2022-09-08': {'EMA': '0.9977'},
'2022-09-09': {'EMA': '0.9981'},
'2022-09-12': {'EMA': '1.0001'},
'2022-09-13': {'EMA': '1.0022'},
'2022-09-14': {'EMA': '1.0012'},
'2022-09-15': {'EMA': '1.0006'},
'2022-09-16': {'EMA': '1.0004'},
'2022-09-19': {'EMA': '1.0006'},
'2022-09-20': {'EMA': '1.0010'},
'2022-09-21': {'EMA': '1.0002'},
'2022-09-22': {'EMA': '0.9972'},
'2022-09-23': {'EMA': '0.9948'},
'2022-09-26': {'EMA': '0.9898'},
'2022-09-27': {'EMA': '0.9845'},
'2022-09-28': {'EMA': '0.9800'},
'2022-09-29': {'EMA': '0.9788'},
'2022-09-30': {'EMA': '0.9793'},
'2022-10-03': {'EMA': '0.9793'},
'2022-10-04': {'EMA': '0.9799'},
'2022-10-05': {'EMA': '0.9832'},
'2022-10-06': {'EMA': '0.9842'},
'2022-10-07': {'EMA': '0.9833'},
'2022-10-10': {'EMA': '0.9815'},
'2022-10-11': {'EMA': '0.9795'},
'2022-10-12': {'EMA': '0.9778'},
'2022-10-13': {'EMA': '0.9765'},
'2022-10-14': {'EMA': '0.9767'},
'2022-10-17': {'EMA': '0.9759'},
'2022-10-18': {'EMA': '0.9773'},
'2022-10-19': {'EMA': '0.9789'},
'2022-10-20': {'EMA': '0.9786'},
'2022-10-21': {'EMA': '0.9786'},
'2022-10-24': {'EMA': '0.9804'},
'2022-10-25': {'EMA': '0.9816'},
'2022-10-26': {'EMA': '0.9843'},
'2022-10-27': {'EMA': '0.9886'},
'2022-10-28': {'EMA': '0.9901'},
'2022-10-31': {'EMA': '0.9911'},
'2022-11-01': {'EMA': '0.9906'},
'2022-11-02': {'EMA': '0.9900'},
'2022-11-03': {'EMA': '0.9885'},
'2022-11-04': {'EMA': '0.9861'},
'2022-11-07': {'EMA': '0.9869'},
'2022-11-08': {'EMA': '0.9896'},
'2022-11-09': {'EMA': '0.9928'},
'2022-11-10': {'EMA': '0.9942'},
'2022-11-11': {'EMA': '0.9990'},
'2022-11-14': {'EMA': '1.0054'},
'2022-11-15': {'EMA': '1.0103'},
'2022-11-16': {'EMA': '1.0148'},
'2022-11-17': {'EMA': '1.0192'},
'2022-11-18': {'EMA': '1.0223'},
'2022-11-21': {'EMA': '1.0241'},
'2022-11-22': {'EMA': '1.0241'},
'2022-11-23': {'EMA': '1.0252'},
'2022-11-24': {'EMA': '1.0278'},
'2022-11-25': {'EMA': '1.0302'},
'2022-11-28': {'EMA': '1.0314'},
'2022-11-29': {'EMA': '1.0319'},
'2022-11-30': {'EMA': '1.0320'},
'2022-12-01': {'EMA': '1.0336'},
'2022-12-02': {'EMA': '1.0370'},
'2022-12-05': {'EMA': '1.0399'},
'2022-12-06': {'EMA': '1.0416'},
'2022-12-07': {'EMA': '1.0425'},
'2022-12-08': {'EMA': '1.0439'},
'2022-12-09': {'EMA': '1.0460'},
'2022-12-12': {'EMA': '1.0473'},
'2022-12-13': {'EMA': '1.0484'},
'2022-12-14': {'EMA': '1.0511'},
'2022-12-15': {'EMA': '1.0542'},
'2022-12-16': {'EMA': '1.0557'},
'2022-12-19': {'EMA': '1.0563'},
'2022-12-20': {'EMA': '1.0571'},
'2022-12-21': {'EMA': '1.0580'},
'2022-12-22': {'EMA': '1.0585'},
'2022-12-23': {'EMA': '1.0586'},
'2022-12-26': {'EMA': '1.0590'},
'2022-12-27': {'EMA': '1.0599'},
'2022-12-28': {'EMA': '1.0606'},
'2022-12-29': {'EMA': '1.0606'},
'2022-12-30': {'EMA': '1.0616'},
'2023-01-02': {'EMA': '1.0632'},
'2023-01-03': {'EMA': '1.0638'},
'2023-01-04': {'EMA': '1.0621'},
'2023-01-05': {'EMA': '1.0618'},
'2023-01-06': {'EMA': '1.0600'},
'2023-01-09': {'EMA': '1.0607'},
'2023-01-10': {'EMA': '1.0629'},
'2023-01-11': {'EMA': '1.0648'},
'2023-01-12': {'EMA': '1.0668'},
'2023-01-13': {'EMA': '1.0701'},
'2023-01-16': {'EMA': '1.0725'},
'2023-01-17': {'EMA': '1.0742'},
'2023-01-18': {'EMA': '1.0751'},
'2023-01-19': {'EMA': '1.0758'},
'2023-01-20': {'EMA': '1.0771'},
'2023-01-23': {'EMA': '1.0789'},
'2023-01-24': {'EMA': '1.0804'},
'2023-01-25': {'EMA': '1.0819'},
'2023-01-26': {'EMA': '1.0836'},
'2023-01-27': {'EMA': '1.0846'},
'2023-01-30': {'EMA': '1.0850'},
'2023-01-31': {'EMA': '1.0849'},
'2023-02-01': {'EMA': '1.0851'},
'2023-02-02': {'EMA': '1.0876'},
'2023-02-03': {'EMA': '1.0882'},
'2023-02-06': {'EMA': '1.0864'},
'2023-02-07': {'EMA': '1.0839'},
'2023-02-08': {'EMA': '1.0818'},
'2023-02-09': {'EMA': '1.0798'},
'2023-02-10': {'EMA': '1.0787'},
'2023-02-13': {'EMA': '1.0768'},
'2023-02-14': {'EMA': '1.0759'},
'2023-02-15': {'EMA': '1.0755'},
'2023-02-16': {'EMA': '1.0743'},
'2023-02-17': {'EMA': '1.0730'},
'2023-02-20': {'EMA': '1.0722'},
'2023-02-21': {'EMA': '1.0715'},
'2023-02-22': {'EMA': '1.0703'},
'2023-02-23': {'EMA': '1.0685'},
'2023-02-24': {'EMA': '1.0668'},
'2023-02-27': {'EMA': '1.0646'},
'2023-02-28': {'EMA': '1.0639'},
'2023-03-01': {'EMA': '1.0627'},
'2023-03-02': {'EMA': '1.0634'},
'2023-03-03': {'EMA': '1.0627'},
'2023-03-06': {'EMA': '1.0627'},
'2023-03-07': {'EMA': '1.0636'},
'2023-03-08': {'EMA': '1.0620'},
'2023-03-09': {'EMA': '1.0606'},
'2023-03-10': {'EMA': '1.0601'},
'2023-03-13': {'EMA': '1.0618'},
'2023-03-14': {'EMA': '1.0638'},
'2023-03-15': {'EMA': '1.0655'},
'2023-03-16': {'EMA': '1.0641'},
'2023-03-17': {'EMA': '1.0636'},
'2023-03-20': {'EMA': '1.0644'},
'2023-03-21': {'EMA': '1.0658'},
'2023-03-22': {'EMA': '1.0678'},
'2023-03-23': {'EMA': '1.0711'},
'2023-03-24': {'EMA': '1.0733'},
'2023-03-27': {'EMA': '1.0739'},
'2023-03-28': {'EMA': '1.0749'},
'2023-03-29': {'EMA': '1.0766'},
'2023-03-30': {'EMA': '1.0779'},
'2023-03-31': {'EMA': '1.0802'},
'2023-04-03': {'EMA': '1.0809'},
'2023-04-04': {'EMA': '1.0826'},
'2023-04-05': {'EMA': '1.0849'},
'2023-04-06': {'EMA': '1.0860'},
'2023-04-07': {'EMA': '1.0870'},
'2023-04-10': {'EMA': '1.0876'},
'2023-04-11': {'EMA': '1.0872'},
'2023-04-12': {'EMA': '1.0879'},
'2023-04-13': {'EMA': '1.0900'},
'2023-04-14': {'EMA': '1.0926'},
'2023-04-17 05:25:00': {'EMA': '1.0937'}}}
# Convert JSON to DataFrame
EMA = pd.DataFrame(EMA)
EMA_eurusd = EMA.iloc[8:]
EMA_eurusd = EMA_eurusd.drop('Meta Data', axis=1)
EMA_eurusd.head()
| Technical Analysis: EMA | |
|---|---|
| 2023-04-14 | {'EMA': '1.0926'} |
| 2023-04-13 | {'EMA': '1.0900'} |
| 2023-04-12 | {'EMA': '1.0879'} |
| 2023-04-11 | {'EMA': '1.0872'} |
| 2023-04-10 | {'EMA': '1.0876'} |
# Reset the index, which moves the index back to a column in the DataFrame
EMA_eurusd.reset_index(inplace=True)
# Rename the column containing the datetime index to 'Date'
EMA_eurusd.rename(columns={'index': 'Date'}, inplace=True)
# Separate the SMA values and Concat within Dataframe
EMA_eurusd2 = pd.concat([EMA_eurusd[['Date',f'Technical Analysis: EMA']],pd.json_normalize(EMA_eurusd[f'Technical Analysis: EMA']) ],axis=1)
# Quick overlook on the uploaded dataset
EMA_eurusd2.head()
| Date | Technical Analysis: EMA | EMA | |
|---|---|---|---|
| 0 | 2023-04-14 | {'EMA': '1.0926'} | 1.0926 |
| 1 | 2023-04-13 | {'EMA': '1.0900'} | 1.0900 |
| 2 | 2023-04-12 | {'EMA': '1.0879'} | 1.0879 |
| 3 | 2023-04-11 | {'EMA': '1.0872'} | 1.0872 |
| 4 | 2023-04-10 | {'EMA': '1.0876'} | 1.0876 |
# Create new dataframe for the columns 'Date' and 'SMA' Values
EMA_eurusd3 = EMA_eurusd2[['Date','EMA']]
# Convert 'Date' column to datetime index
EMA_eurusd3['Date'] = pd.to_datetime(EMA_eurusd3['Date'])
EMA_eurusd3.set_index('Date', inplace=True)
# Convert the 'EMA_Value' column to float
EMA_eurusd3['EMA'] = EMA_eurusd3['EMA'].astype(float)
# Verify the result
EMA_eurusd3.head()
| EMA | |
|---|---|
| Date | |
| 2023-04-14 | 1.0926 |
| 2023-04-13 | 1.0900 |
| 2023-04-12 | 1.0879 |
| 2023-04-11 | 1.0872 |
| 2023-04-10 | 1.0876 |
# Present the EMA Values as Statistical data
ema_stats = EMA_eurusd3['EMA'].describe()
print(ema_stats)
count 4990.000000 mean 1.243262 std 0.126429 min 0.975900 25% 1.131400 50% 1.230950 75% 1.333600 max 1.586100 Name: EMA, dtype: float64
# Plot the EMA Values against Date
plt.plot(EMA_eurusd3.index, EMA_eurusd3['EMA'])
plt.xlabel('Date')
plt.ylabel('EMA')
plt.title('Exponential Moving Average (EMA) over time')
plt.tight_layout()
plt.show()
## MACD
url = 'https://www.alphavantage.co/query?function=MACD&symbol=EURUSD&interval=daily&time_period=10&series_type=open&apikey={api_key}'
r = requests.get(url)
MACD = r.json()
pprint(MACD)
{'Meta Data': {'1: Symbol': 'EURUSD',
'2: Indicator': 'Moving Average Convergence/Divergence (MACD)',
'3: Last Refreshed': '2023-04-17 05:25:00',
'4: Interval': 'daily',
'5.1: Fast Period': 12,
'5.2: Slow Period': 26,
'5.3: Signal Period': 9,
'6: Series Type': 'open',
'7: Time Zone': 'US/Eastern'},
'Technical Analysis: MACD': {'2004-04-02': {'MACD': '-0.0074',
'MACD_Hist': '0.0034',
'MACD_Signal': '-0.0107'},
'2004-04-05': {'MACD': '-0.0079',
'MACD_Hist': '0.0023',
'MACD_Signal': '-0.0102'},
'2004-04-06': {'MACD': '-0.0091',
'MACD_Hist': '0.0009',
'MACD_Signal': '-0.0100'},
'2004-04-07': {'MACD': '-0.0093',
'MACD_Hist': '0.0005',
'MACD_Signal': '-0.0098'},
'2004-04-08': {'MACD': '-0.0087',
'MACD_Hist': '0.0009',
'MACD_Signal': '-0.0096'},
'2004-04-09': {'MACD': '-0.0090',
'MACD_Hist': '0.0005',
'MACD_Signal': '-0.0095'},
'2004-04-12': {'MACD': '-0.0089',
'MACD_Hist': '0.0004',
'MACD_Signal': '-0.0094'},
'2004-04-13': {'MACD': '-0.0089',
'MACD_Hist': '0.0003',
'MACD_Signal': '-0.0093'},
'2004-04-14': {'MACD': '-0.0099',
'MACD_Hist': '-0.0005',
'MACD_Signal': '-0.0094'},
'2004-04-15': {'MACD': '-0.0103',
'MACD_Hist': '-0.0007',
'MACD_Signal': '-0.0096'},
'2004-04-16': {'MACD': '-0.0105',
'MACD_Hist': '-0.0007',
'MACD_Signal': '-0.0098'},
'2004-04-19': {'MACD': '-0.0101',
'MACD_Hist': '-0.0003',
'MACD_Signal': '-0.0098'},
'2004-04-20': {'MACD': '-0.0097',
'MACD_Hist': '0.0001',
'MACD_Signal': '-0.0098'},
'2004-04-21': {'MACD': '-0.0106',
'MACD_Hist': '-0.0006',
'MACD_Signal': '-0.0100'},
'2004-04-22': {'MACD': '-0.0114',
'MACD_Hist': '-0.0011',
'MACD_Signal': '-0.0102'},
'2004-04-23': {'MACD': '-0.0112',
'MACD_Hist': '-0.0008',
'MACD_Signal': '-0.0104'},
'2004-04-26': {'MACD': '-0.0119',
'MACD_Hist': '-0.0011',
'MACD_Signal': '-0.0107'},
'2004-04-27': {'MACD': '-0.0116',
'MACD_Hist': '-0.0007',
'MACD_Signal': '-0.0109'},
'2004-04-28': {'MACD': '-0.0108',
'MACD_Hist': '0.0001',
'MACD_Signal': '-0.0109'},
'2004-04-29': {'MACD': '-0.0109',
'MACD_Hist': '0.0000',
'MACD_Signal': '-0.0109'},
'2004-04-30': {'MACD': '-0.0096',
'MACD_Hist': '0.0010',
'MACD_Signal': '-0.0106'},
'2004-05-03': {'MACD': '-0.0085',
'MACD_Hist': '0.0017',
'MACD_Signal': '-0.0102'},
'2004-05-04': {'MACD': '-0.0080',
'MACD_Hist': '0.0018',
'MACD_Signal': '-0.0098'},
'2004-05-05': {'MACD': '-0.0060',
'MACD_Hist': '0.0030',
'MACD_Signal': '-0.0090'},
'2004-05-06': {'MACD': '-0.0040',
'MACD_Hist': '0.0040',
'MACD_Signal': '-0.0080'},
'2004-05-07': {'MACD': '-0.0030',
'MACD_Hist': '0.0040',
'MACD_Signal': '-0.0070'},
'2004-05-10': {'MACD': '-0.0039',
'MACD_Hist': '0.0025',
'MACD_Signal': '-0.0064'},
'2004-05-11': {'MACD': '-0.0048',
'MACD_Hist': '0.0012',
'MACD_Signal': '-0.0061'},
'2004-05-12': {'MACD': '-0.0052',
'MACD_Hist': '0.0007',
'MACD_Signal': '-0.0059'},
'2004-05-13': {'MACD': '-0.0051',
'MACD_Hist': '0.0006',
'MACD_Signal': '-0.0058'},
'2004-05-14': {'MACD': '-0.0057',
'MACD_Hist': '0.0000',
'MACD_Signal': '-0.0057'},
'2004-05-17': {'MACD': '-0.0056',
'MACD_Hist': '0.0001',
'MACD_Signal': '-0.0057'},
'2004-05-18': {'MACD': '-0.0044',
'MACD_Hist': '0.0010',
'MACD_Signal': '-0.0055'},
'2004-05-19': {'MACD': '-0.0039',
'MACD_Hist': '0.0012',
'MACD_Signal': '-0.0052'},
'2004-05-20': {'MACD': '-0.0031',
'MACD_Hist': '0.0017',
'MACD_Signal': '-0.0047'},
'2004-05-21': {'MACD': '-0.0029',
'MACD_Hist': '0.0014',
'MACD_Signal': '-0.0044'},
'2004-05-24': {'MACD': '-0.0024',
'MACD_Hist': '0.0016',
'MACD_Signal': '-0.0040'},
'2004-05-25': {'MACD': '-0.0018',
'MACD_Hist': '0.0018',
'MACD_Signal': '-0.0036'},
'2004-05-26': {'MACD': '-0.0006',
'MACD_Hist': '0.0024',
'MACD_Signal': '-0.0030'},
'2004-05-27': {'MACD': '0.0004',
'MACD_Hist': '0.0027',
'MACD_Signal': '-0.0023'},
'2004-05-28': {'MACD': '0.0025',
'MACD_Hist': '0.0039',
'MACD_Signal': '-0.0013'},
'2004-05-31': {'MACD': '0.0040',
'MACD_Hist': '0.0043',
'MACD_Signal': '-0.0003'},
'2004-06-01': {'MACD': '0.0047',
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'2006-11-02': {'MACD': '0.0014',
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'2006-11-03': {'MACD': '0.0022',
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'2006-11-07': {'MACD': '0.0023',
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'2006-11-09': {'MACD': '0.0030',
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'2006-11-21': {'MACD': '0.0044',
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'2006-11-22': {'MACD': '0.0045',
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'MACD_Signal': '0.0027'},
'2023-02-16': {'MACD': '-0.0005',
'MACD_Hist': '-0.0026',
'MACD_Signal': '0.0021'},
'2023-02-17': {'MACD': '-0.0011',
'MACD_Hist': '-0.0026',
'MACD_Signal': '0.0014'},
'2023-02-20': {'MACD': '-0.0014',
'MACD_Hist': '-0.0023',
'MACD_Signal': '0.0009'},
'2023-02-21': {'MACD': '-0.0017',
'MACD_Hist': '-0.0021',
'MACD_Signal': '0.0004'},
'2023-02-22': {'MACD': '-0.0022',
'MACD_Hist': '-0.0020',
'MACD_Signal': '-0.0002'},
'2023-02-23': {'MACD': '-0.0029',
'MACD_Hist': '-0.0022',
'MACD_Signal': '-0.0007'},
'2023-02-24': {'MACD': '-0.0035',
'MACD_Hist': '-0.0022',
'MACD_Signal': '-0.0013'},
'2023-02-27': {'MACD': '-0.0043',
'MACD_Hist': '-0.0024',
'MACD_Signal': '-0.0019'},
'2023-02-28': {'MACD': '-0.0044',
'MACD_Hist': '-0.0020',
'MACD_Signal': '-0.0024'},
'2023-03-01': {'MACD': '-0.0047',
'MACD_Hist': '-0.0018',
'MACD_Signal': '-0.0028'},
'2023-03-02': {'MACD': '-0.0041',
'MACD_Hist': '-0.0010',
'MACD_Signal': '-0.0031'},
'2023-03-03': {'MACD': '-0.0042',
'MACD_Hist': '-0.0009',
'MACD_Signal': '-0.0033'},
'2023-03-06': {'MACD': '-0.0040',
'MACD_Hist': '-0.0005',
'MACD_Signal': '-0.0034'},
'2023-03-07': {'MACD': '-0.0033',
'MACD_Hist': '0.0001',
'MACD_Signal': '-0.0034'},
'2023-03-08': {'MACD': '-0.0038',
'MACD_Hist': '-0.0003',
'MACD_Signal': '-0.0035'},
'2023-03-09': {'MACD': '-0.0042',
'MACD_Hist': '-0.0006',
'MACD_Signal': '-0.0036'},
'2023-03-10': {'MACD': '-0.0042',
'MACD_Hist': '-0.0004',
'MACD_Signal': '-0.0037'},
'2023-03-13': {'MACD': '-0.0032',
'MACD_Hist': '0.0005',
'MACD_Signal': '-0.0036'},
'2023-03-14': {'MACD': '-0.0021',
'MACD_Hist': '0.0012',
'MACD_Signal': '-0.0033'},
'2023-03-15': {'MACD': '-0.0012',
'MACD_Hist': '0.0017',
'MACD_Signal': '-0.0029'},
'2023-03-16': {'MACD': '-0.0017',
'MACD_Hist': '0.0010',
'MACD_Signal': '-0.0027'},
'2023-03-17': {'MACD': '-0.0018',
'MACD_Hist': '0.0007',
'MACD_Signal': '-0.0025'},
'2023-03-20': {'MACD': '-0.0013',
'MACD_Hist': '0.0010',
'MACD_Signal': '-0.0023'},
'2023-03-21': {'MACD': '-0.0006',
'MACD_Hist': '0.0013',
'MACD_Signal': '-0.0019'},
'2023-03-22': {'MACD': '0.0003',
'MACD_Hist': '0.0018',
'MACD_Signal': '-0.0015'},
'2023-03-23': {'MACD': '0.0018',
'MACD_Hist': '0.0026',
'MACD_Signal': '-0.0008'},
'2023-03-24': {'MACD': '0.0027',
'MACD_Hist': '0.0028',
'MACD_Signal': '-0.0001'},
'2023-03-27': {'MACD': '0.0029',
'MACD_Hist': '0.0024',
'MACD_Signal': '0.0005'},
'2023-03-28': {'MACD': '0.0032',
'MACD_Hist': '0.0022',
'MACD_Signal': '0.0010'},
'2023-03-29': {'MACD': '0.0038',
'MACD_Hist': '0.0022',
'MACD_Signal': '0.0016'},
'2023-03-30': {'MACD': '0.0042',
'MACD_Hist': '0.0021',
'MACD_Signal': '0.0021'},
'2023-03-31': {'MACD': '0.0050',
'MACD_Hist': '0.0023',
'MACD_Signal': '0.0027'},
'2023-04-03': {'MACD': '0.0050',
'MACD_Hist': '0.0019',
'MACD_Signal': '0.0031'},
'2023-04-04': {'MACD': '0.0055',
'MACD_Hist': '0.0019',
'MACD_Signal': '0.0036'},
'2023-04-05': {'MACD': '0.0062',
'MACD_Hist': '0.0021',
'MACD_Signal': '0.0041'},
'2023-04-06': {'MACD': '0.0063',
'MACD_Hist': '0.0018',
'MACD_Signal': '0.0046'},
'2023-04-07': {'MACD': '0.0064',
'MACD_Hist': '0.0015',
'MACD_Signal': '0.0049'},
'2023-04-10': {'MACD': '0.0063',
'MACD_Hist': '0.0011',
'MACD_Signal': '0.0052'},
'2023-04-11': {'MACD': '0.0058',
'MACD_Hist': '0.0005',
'MACD_Signal': '0.0053'},
'2023-04-12': {'MACD': '0.0057',
'MACD_Hist': '0.0003',
'MACD_Signal': '0.0054'},
'2023-04-13': {'MACD': '0.0063',
'MACD_Hist': '0.0007',
'MACD_Signal': '0.0056'},
'2023-04-14': {'MACD': '0.0071',
'MACD_Hist': '0.0012',
'MACD_Signal': '0.0059'},
'2023-04-17 05:25:00': {'MACD': '0.0071',
'MACD_Hist': '0.0010',
'MACD_Signal': '0.0061'}}}
# Convert JSON to DataFrame
MACD = pd.DataFrame(MACD)
MACD_eurusd = MACD.iloc[10:]
MACD_eurusd = MACD_eurusd.drop('Meta Data', axis=1)
MACD_eurusd.head()
| Technical Analysis: MACD | |
|---|---|
| 2023-04-14 | {'MACD': '0.0071', 'MACD_Signal': '0.0059', 'M... |
| 2023-04-13 | {'MACD': '0.0063', 'MACD_Signal': '0.0056', 'M... |
| 2023-04-12 | {'MACD': '0.0057', 'MACD_Signal': '0.0054', 'M... |
| 2023-04-11 | {'MACD': '0.0058', 'MACD_Signal': '0.0053', 'M... |
| 2023-04-10 | {'MACD': '0.0063', 'MACD_Signal': '0.0052', 'M... |
# Reset the index, which moves the index back to a column in the DataFrame
MACD_eurusd.reset_index(inplace=True)
# Rename the column containing the datetime index to 'Date'
MACD_eurusd.rename(columns={'index': 'Date'}, inplace=True)
# Separate the SMA values and Concat within Dataframe
MACD_eurusd2 = pd.concat([MACD_eurusd[['Date',f'Technical Analysis: MACD']],pd.json_normalize(MACD_eurusd[f'Technical Analysis: MACD']) ],axis=1)
# Quick overlook on the uploaded dataset
MACD_eurusd2.head()
| Date | Technical Analysis: MACD | MACD | MACD_Signal | MACD_Hist | |
|---|---|---|---|---|---|
| 0 | 2023-04-14 | {'MACD': '0.0071', 'MACD_Signal': '0.0059', 'M... | 0.0071 | 0.0059 | 0.0012 |
| 1 | 2023-04-13 | {'MACD': '0.0063', 'MACD_Signal': '0.0056', 'M... | 0.0063 | 0.0056 | 0.0007 |
| 2 | 2023-04-12 | {'MACD': '0.0057', 'MACD_Signal': '0.0054', 'M... | 0.0057 | 0.0054 | 0.0003 |
| 3 | 2023-04-11 | {'MACD': '0.0058', 'MACD_Signal': '0.0053', 'M... | 0.0058 | 0.0053 | 0.0005 |
| 4 | 2023-04-10 | {'MACD': '0.0063', 'MACD_Signal': '0.0052', 'M... | 0.0063 | 0.0052 | 0.0011 |
# Create new dataframe for the columns 'Date' and 'SMA' Values
MACD_eurusd3 = MACD_eurusd2[['Date','MACD', 'MACD_Signal', 'MACD_Hist']]
# Convert 'Date' column to datetime index
MACD_eurusd3['Date'] = pd.to_datetime(MACD_eurusd3['Date'])
MACD_eurusd3.set_index('Date', inplace=True)
# Convert the 'MACD_Value' column to float
MACD_eurusd3[['MACD', 'MACD_Signal', 'MACD_Hist']] = MACD_eurusd3[['MACD', 'MACD_Signal', 'MACD_Hist']].astype(float)
# Verify the result
MACD_eurusd3.head()
| MACD | MACD_Signal | MACD_Hist | |
|---|---|---|---|
| Date | |||
| 2023-04-14 | 0.0071 | 0.0059 | 0.0012 |
| 2023-04-13 | 0.0063 | 0.0056 | 0.0007 |
| 2023-04-12 | 0.0057 | 0.0054 | 0.0003 |
| 2023-04-11 | 0.0058 | 0.0053 | 0.0005 |
| 2023-04-10 | 0.0063 | 0.0052 | 0.0011 |
# Present the MACD Values as Statistical data
macd_stats = MACD_eurusd3[['MACD', 'MACD_Signal', 'MACD_Hist']].describe()
print(macd_stats)
MACD MACD_Signal MACD_Hist count 4966.000000 4966.000000 4966.000000 mean -0.000237 -0.000253 0.000015 std 0.008259 0.007815 0.002414 min -0.041000 -0.035900 -0.012000 25% -0.004675 -0.004400 -0.001400 50% -0.000250 -0.000100 0.000100 75% 0.004800 0.004500 0.001400 max 0.031200 0.027100 0.018000
# Plot 'MACD', 'MACD_Signal', and 'MACD_Hist' Values against Date
plt.plot(MACD_eurusd3.index, MACD_eurusd3['MACD'], label='MACD')
plt.plot(MACD_eurusd3.index, MACD_eurusd3['MACD_Signal'], label='MACD_Signal')
plt.plot(MACD_eurusd3.index, MACD_eurusd3['MACD_Hist'], label='MACD_Hist')
plt.xlabel('Date')
plt.ylabel('Value')
plt.title('Moving Average Convergence Divergence (MACD) over time')
plt.legend()
plt.show()
## BBANDS
url = 'https://www.alphavantage.co/query?function=BBANDS&symbol=EURUSD&interval=daily&time_period=10&series_type=open&apikey={api_key}'
r = requests.get(url)
BBANDS = r.json()
pprint(BBANDS)
{'Meta Data': {'1: Symbol': 'EURUSD',
'2: Indicator': 'Bollinger Bands (BBANDS)',
'3: Last Refreshed': '2023-04-17 05:25:00',
'4: Interval': 'daily',
'5: Time Period': 10,
'6.1: Deviation multiplier for upper band': 2,
'6.2: Deviation multiplier for lower band': 2,
'6.3: MA Type': 0,
'7: Series Type': 'open',
'8: Time Zone': 'US/Eastern Time'},
'Technical Analysis: BBANDS': {'2004-03-01': {'Real Lower Band': '1.2342',
'Real Middle Band': '1.2622',
'Real Upper Band': '1.2902'},
'2004-03-02': {'Real Lower Band': '1.2325',
'Real Middle Band': '1.2583',
'Real Upper Band': '1.2841'},
'2004-03-03': {'Real Lower Band': '1.2242',
'Real Middle Band': '1.2522',
'Real Upper Band': '1.2802'},
'2004-03-04': {'Real Lower Band': '1.2157',
'Real Middle Band': '1.2471',
'Real Upper Band': '1.2784'},
'2004-03-05': {'Real Lower Band': '1.2106',
'Real Middle Band': '1.2420',
'Real Upper Band': '1.2734'},
'2004-03-08': {'Real Lower Band': '1.2099',
'Real Middle Band': '1.2406',
'Real Upper Band': '1.2712'},
'2004-03-09': {'Real Lower Band': '1.2097',
'Real Middle Band': '1.2391',
'Real Upper Band': '1.2684'},
'2004-03-10': {'Real Lower Band': '1.2137',
'Real Middle Band': '1.2357',
'Real Upper Band': '1.2577'},
'2004-03-11': {'Real Lower Band': '1.2119',
'Real Middle Band': '1.2331',
'Real Upper Band': '1.2543'},
'2004-03-12': {'Real Lower Band': '1.2118',
'Real Middle Band': '1.2320',
'Real Upper Band': '1.2521'},
'2004-03-15': {'Real Lower Band': '1.2126',
'Real Middle Band': '1.2298',
'Real Upper Band': '1.2469'},
'2004-03-16': {'Real Lower Band': '1.2138',
'Real Middle Band': '1.2279',
'Real Upper Band': '1.2419'},
'2004-03-17': {'Real Lower Band': '1.2142',
'Real Middle Band': '1.2280',
'Real Upper Band': '1.2419'},
'2004-03-18': {'Real Lower Band': '1.2163',
'Real Middle Band': '1.2298',
'Real Upper Band': '1.2433'},
'2004-03-19': {'Real Lower Band': '1.2195',
'Real Middle Band': '1.2316',
'Real Upper Band': '1.2437'},
'2004-03-22': {'Real Lower Band': '1.2197',
'Real Middle Band': '1.2310',
'Real Upper Band': '1.2424'},
'2004-03-23': {'Real Lower Band': '1.2202',
'Real Middle Band': '1.2303',
'Real Upper Band': '1.2404'},
'2004-03-24': {'Real Lower Band': '1.2138',
'Real Middle Band': '1.2281',
'Real Upper Band': '1.2424'},
'2004-03-25': {'Real Lower Band': '1.2106',
'Real Middle Band': '1.2272',
'Real Upper Band': '1.2438'},
'2004-03-26': {'Real Lower Band': '1.2072',
'Real Middle Band': '1.2253',
'Real Upper Band': '1.2435'},
'2004-03-29': {'Real Lower Band': '1.2049',
'Real Middle Band': '1.2242',
'Real Upper Band': '1.2434'},
'2004-03-30': {'Real Lower Band': '1.2035',
'Real Middle Band': '1.2233',
'Real Upper Band': '1.2430'},
'2004-03-31': {'Real Lower Band': '1.2037',
'Real Middle Band': '1.2239',
'Real Upper Band': '1.2441'},
'2004-04-01': {'Real Lower Band': '1.2045',
'Real Middle Band': '1.2231',
'Real Upper Band': '1.2418'},
'2004-04-02': {'Real Lower Band': '1.2050',
'Real Middle Band': '1.2228',
'Real Upper Band': '1.2407'},
'2004-04-05': {'Real Lower Band': '1.2031',
'Real Middle Band': '1.2208',
'Real Upper Band': '1.2385'},
'2004-04-06': {'Real Lower Band': '1.1985',
'Real Middle Band': '1.2179',
'Real Upper Band': '1.2372'},
'2004-04-07': {'Real Lower Band': '1.1976',
'Real Middle Band': '1.2175',
'Real Upper Band': '1.2374'},
'2004-04-08': {'Real Lower Band': '1.1981',
'Real Middle Band': '1.2178',
'Real Upper Band': '1.2376'},
'2004-04-09': {'Real Lower Band': '1.1966',
'Real Middle Band': '1.2172',
'Real Upper Band': '1.2379'},
'2004-04-12': {'Real Lower Band': '1.1955',
'Real Middle Band': '1.2167',
'Real Upper Band': '1.2379'},
'2004-04-13': {'Real Lower Band': '1.1937',
'Real Middle Band': '1.2157',
'Real Upper Band': '1.2377'},
'2004-04-14': {'Real Lower Band': '1.1891',
'Real Middle Band': '1.2121',
'Real Upper Band': '1.2352'},
'2004-04-15': {'Real Lower Band': '1.1872',
'Real Middle Band': '1.2088',
'Real Upper Band': '1.2304'},
'2004-04-16': {'Real Lower Band': '1.1910',
'Real Middle Band': '1.2051',
'Real Upper Band': '1.2191'},
'2004-04-19': {'Real Lower Band': '1.1907',
'Real Middle Band': '1.2040',
'Real Upper Band': '1.2174'},
'2004-04-20': {'Real Lower Band': '1.1906',
'Real Middle Band': '1.2040',
'Real Upper Band': '1.2174'},
'2004-04-21': {'Real Lower Band': '1.1850',
'Real Middle Band': '1.2017',
'Real Upper Band': '1.2184'},
'2004-04-22': {'Real Lower Band': '1.1816',
'Real Middle Band': '1.1983',
'Real Upper Band': '1.2150'},
'2004-04-23': {'Real Lower Band': '1.1806',
'Real Middle Band': '1.1966',
'Real Upper Band': '1.2126'},
'2004-04-26': {'Real Lower Band': '1.1770',
'Real Middle Band': '1.1937',
'Real Upper Band': '1.2105'},
'2004-04-27': {'Real Lower Band': '1.1772',
'Real Middle Band': '1.1917',
'Real Upper Band': '1.2063'},
'2004-04-28': {'Real Lower Band': '1.1771',
'Real Middle Band': '1.1916',
'Real Upper Band': '1.2061'},
'2004-04-29': {'Real Lower Band': '1.1754',
'Real Middle Band': '1.1903',
'Real Upper Band': '1.2052'},
'2004-04-30': {'Real Lower Band': '1.1753',
'Real Middle Band': '1.1904',
'Real Upper Band': '1.2054'},
'2004-05-03': {'Real Lower Band': '1.1760',
'Real Middle Band': '1.1900',
'Real Upper Band': '1.2040'},
'2004-05-04': {'Real Lower Band': '1.1771',
'Real Middle Band': '1.1891',
'Real Upper Band': '1.2011'},
'2004-05-05': {'Real Lower Band': '1.1740',
'Real Middle Band': '1.1916',
'Real Upper Band': '1.2092'},
'2004-05-06': {'Real Lower Band': '1.1731',
'Real Middle Band': '1.1950',
'Real Upper Band': '1.2169'},
'2004-05-07': {'Real Lower Band': '1.1738',
'Real Middle Band': '1.1966',
'Real Upper Band': '1.2195'},
'2004-05-10': {'Real Lower Band': '1.1763',
'Real Middle Band': '1.1974',
'Real Upper Band': '1.2184'},
'2004-05-11': {'Real Lower Band': '1.1751',
'Real Middle Band': '1.1970',
'Real Upper Band': '1.2189'},
'2004-05-12': {'Real Lower Band': '1.1738',
'Real Middle Band': '1.1964',
'Real Upper Band': '1.2189'},
'2004-05-13': {'Real Lower Band': '1.1759',
'Real Middle Band': '1.1971',
'Real Upper Band': '1.2183'},
'2004-05-14': {'Real Lower Band': '1.1724',
'Real Middle Band': '1.1955',
'Real Upper Band': '1.2186'},
'2004-05-17': {'Real Lower Band': '1.1712',
'Real Middle Band': '1.1946',
'Real Upper Band': '1.2180'},
'2004-05-18': {'Real Lower Band': '1.1718',
'Real Middle Band': '1.1955',
'Real Upper Band': '1.2192'},
'2004-05-19': {'Real Lower Band': '1.1726',
'Real Middle Band': '1.1939',
'Real Upper Band': '1.2152'},
'2004-05-20': {'Real Lower Band': '1.1762',
'Real Middle Band': '1.1923',
'Real Upper Band': '1.2083'},
'2004-05-21': {'Real Lower Band': '1.1782',
'Real Middle Band': '1.1909',
'Real Upper Band': '1.2036'},
'2004-05-24': {'Real Lower Band': '1.1790',
'Real Middle Band': '1.1920',
'Real Upper Band': '1.2051'},
'2004-05-25': {'Real Lower Band': '1.1812',
'Real Middle Band': '1.1938',
'Real Upper Band': '1.2063'},
'2004-05-26': {'Real Lower Band': '1.1812',
'Real Middle Band': '1.1960',
'Real Upper Band': '1.2108'},
'2004-05-27': {'Real Lower Band': '1.1814',
'Real Middle Band': '1.1979',
'Real Upper Band': '1.2144'},
'2004-05-28': {'Real Lower Band': '1.1820',
'Real Middle Band': '1.2024',
'Real Upper Band': '1.2228'},
'2004-05-31': {'Real Lower Band': '1.1839',
'Real Middle Band': '1.2060',
'Real Upper Band': '1.2281'},
'2004-06-01': {'Real Lower Band': '1.1846',
'Real Middle Band': '1.2078',
'Real Upper Band': '1.2310'},
'2004-06-02': {'Real Lower Band': '1.1875',
'Real Middle Band': '1.2106',
'Real Upper Band': '1.2336'},
'2004-06-03': {'Real Lower Band': '1.1898',
'Real Middle Band': '1.2126',
'Real Upper Band': '1.2353'},
'2004-06-04': {'Real Lower Band': '1.1961',
'Real Middle Band': '1.2154',
'Real Upper Band': '1.2348'},
'2004-06-07': {'Real Lower Band': '1.2017',
'Real Middle Band': '1.2185',
'Real Upper Band': '1.2352'},
'2004-06-08': {'Real Lower Band': '1.2080',
'Real Middle Band': '1.2215',
'Real Upper Band': '1.2350'},
'2004-06-09': {'Real Lower Band': '1.2121',
'Real Middle Band': '1.2232',
'Real Upper Band': '1.2342'},
'2004-06-10': {'Real Lower Band': '1.2088',
'Real Middle Band': '1.2226',
'Real Upper Band': '1.2364'},
'2004-06-11': {'Real Lower Band': '1.2059',
'Real Middle Band': '1.2210',
'Real Upper Band': '1.2361'},
'2004-06-14': {'Real Lower Band': '1.1993',
'Real Middle Band': '1.2186',
'Real Upper Band': '1.2378'},
'2004-06-15': {'Real Lower Band': '1.1967',
'Real Middle Band': '1.2173',
'Real Upper Band': '1.2378'},
'2004-06-16': {'Real Lower Band': '1.1964',
'Real Middle Band': '1.2166',
'Real Upper Band': '1.2369'},
'2004-06-17': {'Real Lower Band': '1.1923',
'Real Middle Band': '1.2145',
'Real Upper Band': '1.2368'},
'2004-06-18': {'Real Lower Band': '1.1905',
'Real Middle Band': '1.2129',
'Real Upper Band': '1.2352'},
'2004-06-21': {'Real Lower Band': '1.1915',
'Real Middle Band': '1.2114',
'Real Upper Band': '1.2313'},
'2004-06-22': {'Real Lower Band': '1.1944',
'Real Middle Band': '1.2093',
'Real Upper Band': '1.2243'},
'2004-06-23': {'Real Lower Band': '1.1976',
'Real Middle Band': '1.2076',
'Real Upper Band': '1.2176'},
'2004-06-24': {'Real Lower Band': '1.1982',
'Real Middle Band': '1.2080',
'Real Upper Band': '1.2178'},
'2004-06-25': {'Real Lower Band': '1.1977',
'Real Middle Band': '1.2086',
'Real Upper Band': '1.2195'},
'2004-06-28': {'Real Lower Band': '1.2002',
'Real Middle Band': '1.2099',
'Real Upper Band': '1.2196'},
'2004-06-29': {'Real Lower Band': '1.2004',
'Real Middle Band': '1.2111',
'Real Upper Band': '1.2218'},
'2004-06-30': {'Real Lower Band': '1.2000',
'Real Middle Band': '1.2103',
'Real Upper Band': '1.2206'},
'2004-07-01': {'Real Lower Band': '1.2033',
'Real Middle Band': '1.2122',
'Real Upper Band': '1.2211'},
'2004-07-02': {'Real Lower Band': '1.2055',
'Real Middle Band': '1.2133',
'Real Upper Band': '1.2212'},
'2004-07-05': {'Real Lower Band': '1.2017',
'Real Middle Band': '1.2151',
'Real Upper Band': '1.2286'},
'2004-07-06': {'Real Lower Band': '1.2019',
'Real Middle Band': '1.2169',
'Real Upper Band': '1.2319'},
'2004-07-07': {'Real Lower Band': '1.2030',
'Real Middle Band': '1.2190',
'Real Upper Band': '1.2350'},
'2004-07-08': {'Real Lower Band': '1.2043',
'Real Middle Band': '1.2218',
'Real Upper Band': '1.2393'},
'2004-07-09': {'Real Lower Band': '1.2044',
'Real Middle Band': '1.2241',
'Real Upper Band': '1.2437'},
'2004-07-12': {'Real Lower Band': '1.2061',
'Real Middle Band': '1.2268',
'Real Upper Band': '1.2475'},
'2004-07-13': {'Real Lower Band': '1.2080',
'Real Middle Band': '1.2282',
'Real Upper Band': '1.2484'},
'2004-07-14': {'Real Lower Band': '1.2154',
'Real Middle Band': '1.2313',
'Real Upper Band': '1.2472'},
'2004-07-15': {'Real Lower Band': '1.2193',
'Real Middle Band': '1.2333',
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'Real Middle Band': '1.0197',
'Real Upper Band': '1.0540'},
'2022-11-21': {'Real Lower Band': '0.9952',
'Real Middle Band': '1.0239',
'Real Upper Band': '1.0526'},
'2022-11-22': {'Real Lower Band': '1.0014',
'Real Middle Band': '1.0261',
'Real Upper Band': '1.0508'},
'2022-11-23': {'Real Lower Band': '1.0072',
'Real Middle Band': '1.0285',
'Real Upper Band': '1.0497'},
'2022-11-24': {'Real Lower Band': '1.0209',
'Real Middle Band': '1.0323',
'Real Upper Band': '1.0438'},
'2022-11-25': {'Real Lower Band': '1.0248',
'Real Middle Band': '1.0343',
'Real Upper Band': '1.0438'},
'2022-11-28': {'Real Lower Band': '1.0250',
'Real Middle Band': '1.0347',
'Real Upper Band': '1.0443'},
'2022-11-29': {'Real Lower Band': '1.0252',
'Real Middle Band': '1.0348',
'Real Upper Band': '1.0443'},
'2022-11-30': {'Real Lower Band': '1.0250',
'Real Middle Band': '1.0346',
'Real Upper Band': '1.0442'},
'2022-12-01': {'Real Lower Band': '1.0248',
'Real Middle Band': '1.0347',
'Real Upper Band': '1.0445'},
'2022-12-02': {'Real Lower Band': '1.0218',
'Real Middle Band': '1.0364',
'Real Upper Band': '1.0510'},
'2022-12-05': {'Real Lower Band': '1.0211',
'Real Middle Band': '1.0384',
'Real Upper Band': '1.0558'},
'2022-12-06': {'Real Lower Band': '1.0255',
'Real Middle Band': '1.0409',
'Real Upper Band': '1.0563'},
'2022-12-07': {'Real Lower Band': '1.0286',
'Real Middle Band': '1.0426',
'Real Upper Band': '1.0565'},
'2022-12-08': {'Real Lower Band': '1.0291',
'Real Middle Band': '1.0437',
'Real Upper Band': '1.0582'},
'2022-12-09': {'Real Lower Band': '1.0292',
'Real Middle Band': '1.0451',
'Real Upper Band': '1.0611'},
'2022-12-12': {'Real Lower Band': '1.0312',
'Real Middle Band': '1.0467',
'Real Upper Band': '1.0622'},
'2022-12-13': {'Real Lower Band': '1.0353',
'Real Middle Band': '1.0487',
'Real Upper Band': '1.0620'},
'2022-12-14': {'Real Lower Band': '1.0405',
'Real Middle Band': '1.0517',
'Real Upper Band': '1.0629'},
'2022-12-15': {'Real Lower Band': '1.0421',
'Real Middle Band': '1.0545',
'Real Upper Band': '1.0668'},
'2022-12-16': {'Real Lower Band': '1.0423',
'Real Middle Band': '1.0555',
'Real Upper Band': '1.0686'},
'2022-12-19': {'Real Lower Band': '1.0429',
'Real Middle Band': '1.0560',
'Real Upper Band': '1.0692'},
'2022-12-20': {'Real Lower Band': '1.0447',
'Real Middle Band': '1.0572',
'Real Upper Band': '1.0697'},
'2022-12-21': {'Real Lower Band': '1.0482',
'Real Middle Band': '1.0588',
'Real Upper Band': '1.0693'},
'2022-12-22': {'Real Lower Band': '1.0508',
'Real Middle Band': '1.0598',
'Real Upper Band': '1.0688'},
'2022-12-23': {'Real Lower Band': '1.0516',
'Real Middle Band': '1.0602',
'Real Upper Band': '1.0687'},
'2022-12-26': {'Real Lower Band': '1.0540',
'Real Middle Band': '1.0610',
'Real Upper Band': '1.0680'},
'2022-12-27': {'Real Lower Band': '1.0569',
'Real Middle Band': '1.0620',
'Real Upper Band': '1.0671'},
'2022-12-28': {'Real Lower Band': '1.0569',
'Real Middle Band': '1.0620',
'Real Upper Band': '1.0672'},
'2022-12-29': {'Real Lower Band': '1.0582',
'Real Middle Band': '1.0613',
'Real Upper Band': '1.0645'},
'2022-12-30': {'Real Lower Band': '1.0575',
'Real Middle Band': '1.0617',
'Real Upper Band': '1.0659'},
'2023-01-02': {'Real Lower Band': '1.0566',
'Real Middle Band': '1.0628',
'Real Upper Band': '1.0691'},
'2023-01-03': {'Real Lower Band': '1.0570',
'Real Middle Band': '1.0634',
'Real Upper Band': '1.0698'},
'2023-01-04': {'Real Lower Band': '1.0543',
'Real Middle Band': '1.0626',
'Real Upper Band': '1.0710'},
'2023-01-05': {'Real Lower Band': '1.0543',
'Real Middle Band': '1.0626',
'Real Upper Band': '1.0710'},
'2023-01-06': {'Real Lower Band': '1.0515',
'Real Middle Band': '1.0619',
'Real Upper Band': '1.0723'},
'2023-01-09': {'Real Lower Band': '1.0517',
'Real Middle Band': '1.0622',
'Real Upper Band': '1.0727'},
'2023-01-10': {'Real Lower Band': '1.0509',
'Real Middle Band': '1.0631',
'Real Upper Band': '1.0754'},
'2023-01-11': {'Real Lower Band': '1.0504',
'Real Middle Band': '1.0641',
'Real Upper Band': '1.0778'},
'2023-01-12': {'Real Lower Band': '1.0504',
'Real Middle Band': '1.0655',
'Real Upper Band': '1.0807'},
'2023-01-13': {'Real Lower Band': '1.0483',
'Real Middle Band': '1.0674',
'Real Upper Band': '1.0866'},
'2023-01-16': {'Real Lower Band': '1.0474',
'Real Middle Band': '1.0687',
'Real Upper Band': '1.0901'},
'2023-01-17': {'Real Lower Band': '1.0476',
'Real Middle Band': '1.0703',
'Real Upper Band': '1.0930'},
'2023-01-18': {'Real Lower Band': '1.0521',
'Real Middle Band': '1.0727',
'Real Upper Band': '1.0933'},
'2023-01-19': {'Real Lower Band': '1.0556',
'Real Middle Band': '1.0746',
'Real Upper Band': '1.0937'},
'2023-01-20': {'Real Lower Band': '1.0655',
'Real Middle Band': '1.0777',
'Real Upper Band': '1.0899'},
'2023-01-23': {'Real Lower Band': '1.0707',
'Real Middle Band': '1.0800',
'Real Upper Band': '1.0893'},
'2023-01-24': {'Real Lower Band': '1.0726',
'Real Middle Band': '1.0814',
'Real Upper Band': '1.0902'},
'2023-01-25': {'Real Lower Band': '1.0752',
'Real Middle Band': '1.0829',
'Real Upper Band': '1.0907'},
'2023-01-26': {'Real Lower Band': '1.0769',
'Real Middle Band': '1.0845',
'Real Upper Band': '1.0922'},
'2023-01-27': {'Real Lower Band': '1.0768',
'Real Middle Band': '1.0849',
'Real Upper Band': '1.0931'},
'2023-01-30': {'Real Lower Band': '1.0771',
'Real Middle Band': '1.0853',
'Real Upper Band': '1.0934'},
'2023-01-31': {'Real Lower Band': '1.0777',
'Real Middle Band': '1.0855',
'Real Upper Band': '1.0934'},
'2023-02-01': {'Real Lower Band': '1.0799',
'Real Middle Band': '1.0863',
'Real Upper Band': '1.0927'},
'2023-02-02': {'Real Lower Band': '1.0799',
'Real Middle Band': '1.0882',
'Real Upper Band': '1.0966'},
'2023-02-03': {'Real Lower Band': '1.0813',
'Real Middle Band': '1.0890',
'Real Upper Band': '1.0967'},
'2023-02-06': {'Real Lower Band': '1.0781',
'Real Middle Band': '1.0882',
'Real Upper Band': '1.0982'},
'2023-02-07': {'Real Lower Band': '1.0729',
'Real Middle Band': '1.0867',
'Real Upper Band': '1.1005'},
'2023-02-08': {'Real Lower Band': '1.0690',
'Real Middle Band': '1.0851',
'Real Upper Band': '1.1012'},
'2023-02-09': {'Real Lower Band': '1.0655',
'Real Middle Band': '1.0830',
'Real Upper Band': '1.1006'},
'2023-02-10': {'Real Lower Band': '1.0637',
'Real Middle Band': '1.0815',
'Real Upper Band': '1.0993'},
'2023-02-13': {'Real Lower Band': '1.0605',
'Real Middle Band': '1.0797',
'Real Upper Band': '1.0988'},
'2023-02-14': {'Real Lower Band': '1.0591',
'Real Middle Band': '1.0784',
'Real Upper Band': '1.0976'},
'2023-02-15': {'Real Lower Band': '1.0584',
'Real Middle Band': '1.0771',
'Real Upper Band': '1.0958'},
'2023-02-16': {'Real Lower Band': '1.0618',
'Real Middle Band': '1.0741',
'Real Upper Band': '1.0865'},
'2023-02-17': {'Real Lower Band': '1.0656',
'Real Middle Band': '1.0718',
'Real Upper Band': '1.0779'},
'2023-02-20': {'Real Lower Band': '1.0662',
'Real Middle Band': '1.0708',
'Real Upper Band': '1.0754'},
'2023-02-21': {'Real Lower Band': '1.0658',
'Real Middle Band': '1.0704',
'Real Upper Band': '1.0750'},
'2023-02-22': {'Real Lower Band': '1.0641',
'Real Middle Band': '1.0696',
'Real Upper Band': '1.0752'},
'2023-02-23': {'Real Lower Band': '1.0608',
'Real Middle Band': '1.0686',
'Real Upper Band': '1.0763'},
'2023-02-24': {'Real Lower Band': '1.0584',
'Real Middle Band': '1.0671',
'Real Upper Band': '1.0758'},
'2023-02-27': {'Real Lower Band': '1.0543',
'Real Middle Band': '1.0658',
'Real Upper Band': '1.0772'},
'2023-02-28': {'Real Lower Band': '1.0537',
'Real Middle Band': '1.0646',
'Real Upper Band': '1.0756'},
'2023-03-01': {'Real Lower Band': '1.0532',
'Real Middle Band': '1.0630',
'Real Upper Band': '1.0729'},
'2023-03-02': {'Real Lower Band': '1.0534',
'Real Middle Band': '1.0628',
'Real Upper Band': '1.0723'},
'2023-03-03': {'Real Lower Band': '1.0529',
'Real Middle Band': '1.0621',
'Real Upper Band': '1.0712'},
'2023-03-06': {'Real Lower Band': '1.0534',
'Real Middle Band': '1.0614',
'Real Upper Band': '1.0694'},
'2023-03-07': {'Real Lower Band': '1.0535',
'Real Middle Band': '1.0614',
'Real Upper Band': '1.0692'},
'2023-03-08': {'Real Lower Band': '1.0520',
'Real Middle Band': '1.0604',
'Real Upper Band': '1.0687'},
'2023-03-09': {'Real Lower Band': '1.0507',
'Real Middle Band': '1.0598',
'Real Upper Band': '1.0689'},
'2023-03-10': {'Real Lower Band': '1.0505',
'Real Middle Band': '1.0596',
'Real Upper Band': '1.0688'},
'2023-03-13': {'Real Lower Band': '1.0510',
'Real Middle Band': '1.0611',
'Real Upper Band': '1.0713'},
'2023-03-14': {'Real Lower Band': '1.0500',
'Real Middle Band': '1.0623',
'Real Upper Band': '1.0746'},
'2023-03-15': {'Real Lower Band': '1.0505',
'Real Middle Band': '1.0639',
'Real Upper Band': '1.0773'},
'2023-03-16': {'Real Lower Band': '1.0493',
'Real Middle Band': '1.0630',
'Real Upper Band': '1.0767'},
'2023-03-17': {'Real Lower Band': '1.0496',
'Real Middle Band': '1.0632',
'Real Upper Band': '1.0767'},
'2023-03-20': {'Real Lower Band': '1.0499',
'Real Middle Band': '1.0638',
'Real Upper Band': '1.0777'},
'2023-03-21': {'Real Lower Band': '1.0496',
'Real Middle Band': '1.0642',
'Real Upper Band': '1.0787'},
'2023-03-22': {'Real Lower Band': '1.0514',
'Real Middle Band': '1.0664',
'Real Upper Band': '1.0813'},
'2023-03-23': {'Real Lower Band': '1.0528',
'Real Middle Band': '1.0695',
'Real Upper Band': '1.0862'},
'2023-03-24': {'Real Lower Band': '1.0555',
'Real Middle Band': '1.0720',
'Real Upper Band': '1.0886'},
'2023-03-27': {'Real Lower Band': '1.0561',
'Real Middle Band': '1.0728',
'Real Upper Band': '1.0894'},
'2023-03-28': {'Real Lower Band': '1.0563',
'Real Middle Band': '1.0734',
'Real Upper Band': '1.0906'},
'2023-03-29': {'Real Lower Band': '1.0563',
'Real Middle Band': '1.0745',
'Real Upper Band': '1.0928'},
'2023-03-30': {'Real Lower Band': '1.0620',
'Real Middle Band': '1.0771',
'Real Upper Band': '1.0923'},
'2023-03-31': {'Real Lower Band': '1.0673',
'Real Middle Band': '1.0801',
'Real Upper Band': '1.0929'},
'2023-04-03': {'Real Lower Band': '1.0714',
'Real Middle Band': '1.0817',
'Real Upper Band': '1.0919'},
'2023-04-04': {'Real Lower Band': '1.0744',
'Real Middle Band': '1.0835',
'Real Upper Band': '1.0926'},
'2023-04-05': {'Real Lower Band': '1.0749',
'Real Middle Band': '1.0853',
'Real Upper Band': '1.0958'},
'2023-04-06': {'Real Lower Band': '1.0749',
'Real Middle Band': '1.0858',
'Real Upper Band': '1.0967'},
'2023-04-07': {'Real Lower Band': '1.0754',
'Real Middle Band': '1.0867',
'Real Upper Band': '1.0980'},
'2023-04-10': {'Real Lower Band': '1.0789',
'Real Middle Band': '1.0880',
'Real Upper Band': '1.0971'},
'2023-04-11': {'Real Lower Band': '1.0812',
'Real Middle Band': '1.0886',
'Real Upper Band': '1.0961'},
'2023-04-12': {'Real Lower Band': '1.0825',
'Real Middle Band': '1.0893',
'Real Upper Band': '1.0962'},
'2023-04-13': {'Real Lower Band': '1.0828',
'Real Middle Band': '1.0909',
'Real Upper Band': '1.0989'},
'2023-04-14': {'Real Lower Band': '1.0808',
'Real Middle Band': '1.0923',
'Real Upper Band': '1.1038'},
'2023-04-17 05:25:00': {'Real Lower Band': '1.0831',
'Real Middle Band': '1.0937',
'Real Upper Band': '1.1043'}}}
# Convert JSON to DataFrame
BBANDS = pd.DataFrame(BBANDS)
BBANDS_eurusd = BBANDS.iloc[11:]
BBANDS_eurusd = BBANDS_eurusd.drop('Meta Data', axis=1)
BBANDS_eurusd.head()
| Technical Analysis: BBANDS | |
|---|---|
| 2023-04-14 | {'Real Upper Band': '1.1038', 'Real Middle Ban... |
| 2023-04-13 | {'Real Upper Band': '1.0989', 'Real Middle Ban... |
| 2023-04-12 | {'Real Upper Band': '1.0962', 'Real Middle Ban... |
| 2023-04-11 | {'Real Upper Band': '1.0961', 'Real Middle Ban... |
| 2023-04-10 | {'Real Upper Band': '1.0971', 'Real Middle Ban... |
# Reset the index, which moves the index back to a column in the DataFrame
BBANDS_eurusd.reset_index(inplace=True)
# Rename the column containing the datetime index to 'Date'
BBANDS_eurusd.rename(columns={'index': 'Date'}, inplace=True)
# Separate the SMA values and Concat within Dataframe
BBANDS_eurusd2 = pd.concat([BBANDS_eurusd[['Date',f'Technical Analysis: BBANDS']],pd.json_normalize(BBANDS_eurusd[f'Technical Analysis: BBANDS']) ],axis=1)
# Quick overlook on the uploaded dataset
BBANDS_eurusd2.head()
| Date | Technical Analysis: BBANDS | Real Upper Band | Real Middle Band | Real Lower Band | |
|---|---|---|---|---|---|
| 0 | 2023-04-14 | {'Real Upper Band': '1.1038', 'Real Middle Ban... | 1.1038 | 1.0923 | 1.0808 |
| 1 | 2023-04-13 | {'Real Upper Band': '1.0989', 'Real Middle Ban... | 1.0989 | 1.0909 | 1.0828 |
| 2 | 2023-04-12 | {'Real Upper Band': '1.0962', 'Real Middle Ban... | 1.0962 | 1.0893 | 1.0825 |
| 3 | 2023-04-11 | {'Real Upper Band': '1.0961', 'Real Middle Ban... | 1.0961 | 1.0886 | 1.0812 |
| 4 | 2023-04-10 | {'Real Upper Band': '1.0971', 'Real Middle Ban... | 1.0971 | 1.0880 | 1.0789 |
# Create new dataframe for the columns 'Date' and 'SMA' Values
BBANDS_eurusd3 = BBANDS_eurusd2[['Date','Real Upper Band', 'Real Middle Band', 'Real Lower Band']]
# Convert 'Date' column to datetime index
BBANDS_eurusd3['Date'] = pd.to_datetime(BBANDS_eurusd3['Date'])
BBANDS_eurusd3.set_index('Date', inplace=True)
# Convert the 'MACD_Value' column to float
BBANDS_eurusd3[['Real Upper Band', 'Real Middle Band', 'Real Lower Band']] = BBANDS_eurusd3[['Real Upper Band', 'Real Middle Band', 'Real Lower Band']].astype(float)
# Verify the result
BBANDS_eurusd3.head()
| Real Upper Band | Real Middle Band | Real Lower Band | |
|---|---|---|---|
| Date | |||
| 2023-04-14 | 1.1038 | 1.0923 | 1.0808 |
| 2023-04-13 | 1.0989 | 1.0909 | 1.0828 |
| 2023-04-12 | 1.0962 | 1.0893 | 1.0825 |
| 2023-04-11 | 1.0961 | 1.0886 | 1.0812 |
| 2023-04-10 | 1.0971 | 1.0880 | 1.0789 |
# Present the BBANDS Values as Statistical data
bbands_stats = BBANDS_eurusd3[['Real Upper Band', 'Real Middle Band', 'Real Lower Band']].describe()
print(bbands_stats)
Real Upper Band Real Middle Band Real Lower Band count 4990.000000 4990.000000 4990.000000 mean 1.259075 1.243182 1.227294 std 0.129631 0.126633 0.124299 min 0.986800 0.976000 0.950900 25% 1.144700 1.131400 1.120125 50% 1.245000 1.231100 1.214200 75% 1.352275 1.334100 1.317375 max 1.608400 1.585500 1.572600
# Plot 'Real Upper Band', 'Real Middle Band', 'Real Lower Band' Values against Date
plt.figure(figsize=(6, 4))
plt.plot(BBANDS_eurusd3.index, BBANDS_eurusd3['Real Upper Band'], label='Real Upper Band')
plt.plot(BBANDS_eurusd3.index, BBANDS_eurusd3['Real Middle Band'], label='Real Middle Band')
plt.plot(BBANDS_eurusd3.index, BBANDS_eurusd3['Real Lower Band'], label='Real Lower Band')
plt.xlabel('Date')
plt.ylabel('Value')
plt.title('Bollinger Bands (BBANDS) over time')
plt.legend()
plt.show()
## Concatenate columns from SMA_eurusd, EMA_eurusd, MACD_eurusd, BBANDS_eurusd dataframes
Tech_Indicators_eurusd = pd.concat([SMA_eurusd3, EMA_eurusd3, MACD_eurusd3, BBANDS_eurusd3], axis=1)
# Display the merged dataframe
Tech_Indicators_eurusd.tail()
| SMA | EMA | MACD | MACD_Signal | MACD_Hist | Real Upper Band | Real Middle Band | Real Lower Band | |
|---|---|---|---|---|---|---|---|---|
| Date | ||||||||
| 2023-04-10 | 1.0880 | 1.0876 | 0.0063 | 0.0052 | 0.0011 | 1.0971 | 1.0880 | 1.0789 |
| 2023-04-11 | 1.0886 | 1.0872 | 0.0058 | 0.0053 | 0.0005 | 1.0961 | 1.0886 | 1.0812 |
| 2023-04-12 | 1.0893 | 1.0879 | 0.0057 | 0.0054 | 0.0003 | 1.0962 | 1.0893 | 1.0825 |
| 2023-04-13 | 1.0909 | 1.0900 | 0.0063 | 0.0056 | 0.0007 | 1.0989 | 1.0909 | 1.0828 |
| 2023-04-14 | 1.0923 | 1.0926 | 0.0071 | 0.0059 | 0.0012 | 1.1038 | 1.0923 | 1.0808 |
# Display info on Merged dataframe
Tech_Indicators_eurusd.info()
<class 'pandas.core.frame.DataFrame'> DatetimeIndex: 4990 entries, 2004-02-26 to 2023-04-12 Freq: B Data columns (total 8 columns): # Column Non-Null Count Dtype --- ------ -------------- ----- 0 SMA 4990 non-null float64 1 EMA 4990 non-null float64 2 MACD 4966 non-null float64 3 MACD_Signal 4966 non-null float64 4 MACD_Hist 4966 non-null float64 5 Real Upper Band 4990 non-null float64 6 Real Middle Band 4990 non-null float64 7 Real Lower Band 4990 non-null float64 dtypes: float64(8) memory usage: 350.9 KB
## Merge 'Close' column from 'eurusd' dataframe to 'Tech_Indicators_eurusd' dataframe
Tech_Indicators_eurusd = Tech_Indicators_eurusd.merge(eurusd[['Date', 'Close']], how='left', left_index=True, right_on='Date').set_index('Date')
# Move 'Close' column to the beginning of the dataframe
close_col = Tech_Indicators_eurusd.pop('Close')
Tech_Indicators_eurusd.insert(0, 'Close', close_col)
# Display the updated dataframe
Tech_Indicators_eurusd.tail()
| Close | SMA | EMA | MACD | MACD_Signal | MACD_Hist | Real Upper Band | Real Middle Band | Real Lower Band | |
|---|---|---|---|---|---|---|---|---|---|
| Date | |||||||||
| 2023-04-10 | NaN | 1.0880 | 1.0876 | 0.0063 | 0.0052 | 0.0011 | 1.0971 | 1.0880 | 1.0789 |
| 2023-04-11 | NaN | 1.0886 | 1.0872 | 0.0058 | 0.0053 | 0.0005 | 1.0961 | 1.0886 | 1.0812 |
| 2023-04-12 | NaN | 1.0893 | 1.0879 | 0.0057 | 0.0054 | 0.0003 | 1.0962 | 1.0893 | 1.0825 |
| 2023-04-13 | NaN | 1.0909 | 1.0900 | 0.0063 | 0.0056 | 0.0007 | 1.0989 | 1.0909 | 1.0828 |
| 2023-04-14 | NaN | 1.0923 | 1.0926 | 0.0071 | 0.0059 | 0.0012 | 1.1038 | 1.0923 | 1.0808 |
Tech_Indicators_eurusd.info()
<class 'pandas.core.frame.DataFrame'> DatetimeIndex: 4990 entries, 2004-03-01 to 2023-04-14 Data columns (total 9 columns): # Column Non-Null Count Dtype --- ------ -------------- ----- 0 Close 4980 non-null float64 1 SMA 4990 non-null float64 2 EMA 4990 non-null float64 3 MACD 4966 non-null float64 4 MACD_Signal 4966 non-null float64 5 MACD_Hist 4966 non-null float64 6 Real Upper Band 4990 non-null float64 7 Real Middle Band 4990 non-null float64 8 Real Lower Band 4990 non-null float64 dtypes: float64(9) memory usage: 389.8 KB
# Drop Null values
Tech_Indicators_eurusd = Tech_Indicators_eurusd.dropna()
Tech_Indicators_eurusd.info()
<class 'pandas.core.frame.DataFrame'> DatetimeIndex: 4956 entries, 2004-04-02 to 2023-03-31 Data columns (total 9 columns): # Column Non-Null Count Dtype --- ------ -------------- ----- 0 Close 4956 non-null float64 1 SMA 4956 non-null float64 2 EMA 4956 non-null float64 3 MACD 4956 non-null float64 4 MACD_Signal 4956 non-null float64 5 MACD_Hist 4956 non-null float64 6 Real Upper Band 4956 non-null float64 7 Real Middle Band 4956 non-null float64 8 Real Lower Band 4956 non-null float64 dtypes: float64(9) memory usage: 387.2 KB
# Statistical Overview of Tech Indicators
Tech_Indicators_eurusd.describe()
| Close | SMA | EMA | MACD | MACD_Signal | MACD_Hist | Real Upper Band | Real Middle Band | Real Lower Band | |
|---|---|---|---|---|---|---|---|---|---|
| count | 4956.000000 | 4956.000000 | 4956.000000 | 4956.000000 | 4956.000000 | 4956.000000 | 4956.000000 | 4956.000000 | 4956.000000 |
| mean | 1.243496 | 1.243540 | 1.243547 | -0.000240 | -0.000251 | 0.000011 | 1.259424 | 1.243540 | 1.227660 |
| std | 0.127388 | 0.126869 | 0.126699 | 0.008258 | 0.007811 | 0.002414 | 0.129864 | 0.126869 | 0.124538 |
| min | 0.959200 | 0.976000 | 0.975900 | -0.041000 | -0.035900 | -0.012000 | 0.986800 | 0.976000 | 0.950900 |
| 25% | 1.132300 | 1.131400 | 1.131400 | -0.004700 | -0.004400 | -0.001400 | 1.144775 | 1.131400 | 1.120350 |
| 50% | 1.230600 | 1.231350 | 1.230900 | -0.000300 | -0.000100 | 0.000100 | 1.245150 | 1.231350 | 1.214600 |
| 75% | 1.336900 | 1.335125 | 1.333875 | 0.004800 | 0.004500 | 0.001400 | 1.352625 | 1.335125 | 1.318725 |
| max | 1.598800 | 1.585500 | 1.586100 | 0.031200 | 0.027100 | 0.018000 | 1.608400 | 1.585500 | 1.572600 |
## Display Indicators on a graph plot
# Create figure and axes
fig, ax = plt.subplots(figsize=(12, 8))
# Plot Close price as significant display
ax.plot(Tech_Indicators_eurusd.index, Tech_Indicators_eurusd['Close'], label='Close', linewidth=4, color='blue')
# Plot other indicators
ax.plot(Tech_Indicators_eurusd.index, Tech_Indicators_eurusd['SMA'], label='SMA', linewidth=1, color='orange')
ax.plot(Tech_Indicators_eurusd.index, Tech_Indicators_eurusd['EMA'], label='EMA', linewidth=1, color='green')
ax.plot(Tech_Indicators_eurusd.index, Tech_Indicators_eurusd['MACD'], label='MACD', linewidth=1, color='red')
ax.plot(Tech_Indicators_eurusd.index, Tech_Indicators_eurusd['MACD_Signal'], label='MACD Signal', linewidth=1, color='purple')
ax.plot(Tech_Indicators_eurusd.index, Tech_Indicators_eurusd['MACD_Hist'], label='MACD Hist', linewidth=1, color='brown')
ax.plot(Tech_Indicators_eurusd.index, Tech_Indicators_eurusd['Real Upper Band'], label='Real Upper Band', linewidth=1, color='magenta')
ax.plot(Tech_Indicators_eurusd.index, Tech_Indicators_eurusd['Real Middle Band'], label='Real Middle Band', linewidth=1, color='cyan')
ax.plot(Tech_Indicators_eurusd.index, Tech_Indicators_eurusd['Real Lower Band'], label='Real Lower Band', linewidth=1, color='gray')
# Set x-axis label and title
ax.set_xlabel('Date')
ax.set_title('Forex Pair EUR/USD Technical Indicators')
# Add legend
ax.legend()
# Show plot
plt.show()
import seaborn as sns
## Show Correlation between variables (Price and Indicators)
# Calculate correlation matrix
corr_matrix = Tech_Indicators_eurusd.corr()
# Set 'Close' as the base for correlation plot
base_col = 'Close'
# Plot correlation using heatmap
sns.heatmap(corr_matrix, annot=True, cmap='coolwarm', center=0, cbar=True,
linewidths=0.5, linecolor='white', annot_kws={'fontsize': 10}, square=True)
# Set title
plt.title(f'Correlation with {base_col} (Forex Pair EUR/USD)')
# Show plot
plt.show()
## Linear Regression Model for Technical Analysis
# Importing Libraries
import pandas as pd
import numpy as np
from sklearn.model_selection import train_test_split
from sklearn.linear_model import LinearRegression
from sklearn.metrics import mean_squared_error, mean_absolute_error
import matplotlib.pyplot as plt
TI_eurusd = Tech_Indicators_eurusd.copy() # Create a copy of the original DataFrame
# Drop any rows with missing values
TI_eurusd.dropna(inplace=True)
TI_eurusd.info()
<class 'pandas.core.frame.DataFrame'> DatetimeIndex: 4956 entries, 2004-04-02 to 2023-03-31 Data columns (total 9 columns): # Column Non-Null Count Dtype --- ------ -------------- ----- 0 Close 4956 non-null float64 1 SMA 4956 non-null float64 2 EMA 4956 non-null float64 3 MACD 4956 non-null float64 4 MACD_Signal 4956 non-null float64 5 MACD_Hist 4956 non-null float64 6 Real Upper Band 4956 non-null float64 7 Real Middle Band 4956 non-null float64 8 Real Lower Band 4956 non-null float64 dtypes: float64(9) memory usage: 516.2 KB
# Split data into features (X) and target (y)
X = TI_eurusd.drop('Close', axis=1) # Use all columns except 'Close' as features
y = TI_eurusd['Close']
# Split data into train and test sets
X_train, X_test, y_train, y_test = train_test_split(X, y, test_size=0.2, shuffle=False)
# Initialize Linear Regression model
lr_model = LinearRegression()
# Fit the model on training data
lr_model.fit(X_train, y_train)
# Predict on test data
y_pred_lr_ta = lr_model.predict(X_test)
# Calculate MSE, RMSE, and MAE
mse_lr_ta = mean_squared_error(y_test, y_pred_lr_ta)
rmse_lr_ta = np.sqrt(mse_lr_ta)
mae_lr_ta = mean_absolute_error(y_test, y_pred_lr_ta)
print('Mean Squared Error (MSE):', mse_lr_ta)
print('Root Mean Squared Error (RMSE):', rmse_lr_ta)
print('Mean Absolute Error (MAE):', mae_lr_ta)
Mean Squared Error (MSE): 4.3343866368950845e-05 Root Mean Squared Error (RMSE): 0.006583605878920065 Mean Absolute Error (MAE): 0.005002952573122671
# Plot actual and predicted prices
plt.figure(figsize=(12, 6))
plt.plot(TI_eurusd.index, TI_eurusd['Close'], label='Actual Price')
plt.plot(y_test.index, y_pred_lr_ta, label='Predicted Price')
plt.xlabel('Date')
plt.ylabel('Price')
plt.title('Technical Analysis: Linear Regression - Actual vs. Predicted Price')
plt.legend()
plt.show()
## SVM Model for Technical Analysis
TI_eurusd = Tech_Indicators_eurusd.copy() # Create a copy of the original DataFrame
TI_eurusd.info()
<class 'pandas.core.frame.DataFrame'> DatetimeIndex: 4956 entries, 2004-04-02 to 2023-03-31 Data columns (total 9 columns): # Column Non-Null Count Dtype --- ------ -------------- ----- 0 Close 4956 non-null float64 1 SMA 4956 non-null float64 2 EMA 4956 non-null float64 3 MACD 4956 non-null float64 4 MACD_Signal 4956 non-null float64 5 MACD_Hist 4956 non-null float64 6 Real Upper Band 4956 non-null float64 7 Real Middle Band 4956 non-null float64 8 Real Lower Band 4956 non-null float64 dtypes: float64(9) memory usage: 387.2 KB
# Drop any rows with missing values
TI_eurusd.dropna(inplace=True)
# Split data into features (X) and target (y)
X = TI_eurusd.drop('Close', axis=1) # Use all columns except 'Close' as features
y = TI_eurusd['Close']
# Split data into train and test sets
X_train, X_test, y_train, y_test = train_test_split(X, y, test_size=0.2, shuffle=False)
# Initialize SVM model
svm_model = SVR(kernel='linear')
# Fit the model on training data
svm_model.fit(X_train, y_train)
# Predict on test data
y_pred_svm_ta = svm_model.predict(X_test)
# Calculate MSE
mse_svm_ta = mean_squared_error(y_test, y_pred_svm_ta)
# Calculate RMSE
rmse_svm_ta = np.sqrt(mse_svm_ta)
# Calculate MAE
mae_svm_ta = mean_absolute_error(y_test, y_pred_svm_ta)
print("Mean Squared Error (MSE):", mse_svm_ta)
print("Root Mean Squared Error (RMSE):", rmse_svm_ta)
print("Mean Absolute Error (MAE):", mae_svm_ta)
Mean Squared Error (MSE): 0.0023589249258738924 Root Mean Squared Error (RMSE): 0.04856876492020249 Mean Absolute Error (MAE): 0.04671907277065191
# Plot actual and predicted prices
plt.figure(figsize=(12, 6))
plt.plot(TI_eurusd.index, y, label='Actual Price')
plt.plot(X_test.index, y_pred_svm_ta, label='Predicted Price (Test)')
plt.xlabel('Date')
plt.ylabel('Close Price')
plt.title('Technical Analysis: SVM - Actual vs Predicted Close Price')
plt.legend()
plt.show()
## Decision Tree Regressor for Technical Analysis
# Import necessary libraries
import numpy as np
import pandas as pd
from sklearn.model_selection import train_test_split
from sklearn.tree import DecisionTreeRegressor
from sklearn.metrics import mean_squared_error, mean_absolute_error
import matplotlib.pyplot as plt
TI_eurusd = Tech_Indicators_eurusd.copy() # Create a copy of the original DataFrame
# Drop any rows with missing values
TI_eurusd.dropna(inplace=True)
TI_eurusd.info()
<class 'pandas.core.frame.DataFrame'> DatetimeIndex: 4956 entries, 2004-04-02 to 2023-03-31 Data columns (total 9 columns): # Column Non-Null Count Dtype --- ------ -------------- ----- 0 Close 4956 non-null float64 1 SMA 4956 non-null float64 2 EMA 4956 non-null float64 3 MACD 4956 non-null float64 4 MACD_Signal 4956 non-null float64 5 MACD_Hist 4956 non-null float64 6 Real Upper Band 4956 non-null float64 7 Real Middle Band 4956 non-null float64 8 Real Lower Band 4956 non-null float64 dtypes: float64(9) memory usage: 387.2 KB
# Split data into features (X) and target (y)
X = TI_eurusd.drop('Close', axis=1) # Use all columns except 'Close' as features
y = TI_eurusd['Close']
# Split data into train and test sets with the same indices
X_train, X_test, y_train, y_test = train_test_split(X, y, test_size=0.2, shuffle=False, random_state=42)
# Initialize Decision Tree Regressor model
dt = DecisionTreeRegressor()
# Fit the model
dt.fit(X_train, y_train)
# Make predictions
y_pred_dt_ta = dt.predict(X_test)
# Calculate MSE
mse_dt_ta = mean_squared_error(y_test, y_pred_dt_ta)
# Calculate RMSE
rmse_dt_ta = np.sqrt(mse_dt_ta)
# Calculate MAE
mae_dt_ta = mean_absolute_error(y_test, y_pred_dt_ta)
print("Mean Squared Error (MSE):", mse_dt_ta)
print("Root Mean Squared Error (RMSE):", rmse_dt_ta)
print("Mean Absolute Error (MAE):", mae_dt_ta)
Mean Squared Error (MSE): 0.0004779125604838696 Root Mean Squared Error (RMSE): 0.021861211322428353 Mean Absolute Error (MAE): 0.015108064516129015
# Plot actual and predicted prices
plt.figure(figsize=(12, 6))
plt.plot(TI_eurusd.index, TI_eurusd['Close'], label='Actual Price')
plt.plot(y_test.index, y_pred_dt_ta, label='Predicted Price')
plt.xlabel('Date')
plt.ylabel('Price')
plt.title('Technical Analysis: Decision Tree - Actual vs. Predicted Price')
plt.legend()
plt.show()
## Gradient Boosting Model for Technical Analysis
#Importing Libraries
from sklearn.model_selection import train_test_split
from sklearn.ensemble import GradientBoostingRegressor
from sklearn.metrics import mean_squared_error, mean_absolute_error
import matplotlib.pyplot as plt
TI_eurusd = Tech_Indicators_eurusd.copy() # Create a copy of the original DataFrame
# Drop any rows with missing values
TI_eurusd.dropna(inplace=True)
TI_eurusd.info()
<class 'pandas.core.frame.DataFrame'> DatetimeIndex: 4956 entries, 2004-04-02 to 2023-03-31 Data columns (total 9 columns): # Column Non-Null Count Dtype --- ------ -------------- ----- 0 Close 4956 non-null float64 1 SMA 4956 non-null float64 2 EMA 4956 non-null float64 3 MACD 4956 non-null float64 4 MACD_Signal 4956 non-null float64 5 MACD_Hist 4956 non-null float64 6 Real Upper Band 4956 non-null float64 7 Real Middle Band 4956 non-null float64 8 Real Lower Band 4956 non-null float64 dtypes: float64(9) memory usage: 387.2 KB
# Split data into features (X) and target (y)
X = TI_eurusd.drop('Close', axis=1) # Use all columns except 'Close' as features
y = TI_eurusd['Close']
# Split data into train and test sets
X_train, X_test, y_train, y_test = train_test_split(X, y, test_size=0.2, shuffle=False)
# Initialize Gradient Boosting model
gb_model = GradientBoostingRegressor()
# Fit the model on training data
gb_model.fit(X_train, y_train)
# Predict on test data
y_pred_gb_ta = gb_model.predict(X_test)
# Calculate MSE, RMSE, and MAE
mse_gb_ta = mean_squared_error(y_test, y_pred_gb_ta)
rmse_gb_ta = np.sqrt(mse_gb_ta)
mae_gb_ta = mean_absolute_error(y_test, y_pred_gb_ta)
print('Mean Squared Error (MSE):', mse_gb_ta)
print('Root Mean Squared Error (RMSE):', rmse_gb_ta)
print('Mean Absolute Error (MAE):', mae_gb_ta)
Mean Squared Error (MSE): 0.0003654371195228497 Root Mean Squared Error (RMSE): 0.019116409692273538 Mean Absolute Error (MAE): 0.010364811081842453
# Plot actual and predicted prices
plt.figure(figsize=(12, 6))
plt.plot(TI_eurusd.index, y, label='Actual Price')
plt.plot(X_test.index, y_pred_gb_ta, label='Predicted Price (Test)')
plt.xlabel('Date')
plt.ylabel('Close Price')
plt.title('Technical Analysis: Gradient Boosting - Actual vs Predicted Close Price')
plt.legend()
plt.show()
from tabulate import tabulate
from termcolor import colored
# Create a dictionary to store the model names and their respective metrics
models = {'Model': ['Linear Regression', 'Support Vector Machine', 'Decision Tree', 'Gradient Boosting'],
'MSE': [mse_lr_ta, mse_svm_ta, mse_dt_ta, mse_gb_ta],
'RMSE': [rmse_lr_ta, rmse_svm_ta, rmse_dt_ta, rmse_gb_ta],
'MAE': [mae_lr_ta, mae_svm_ta, mae_dt_ta, mae_gb_ta]}
# Create a pandas DataFrame from the dictionary
metrics_ta = pd.DataFrame(models)
# Update the index to start from 1
metrics_ta.index = range(1, len(metrics_df)+1)
# Convert the DataFrame to tabulate format
table = tabulate(metrics_ta, headers='keys', tablefmt='fancy_grid', numalign=1)
# Format the header text with termcolor
header_text = colored('Technical Analysis', attrs=['bold'])
# Add a top line to the table with formatted header text
table = table.split('\n')
table.insert(0, header_text.center(len(table[0])))
table = '\n'.join(table)
# Print the table
print(table)
Technical Analysis ╒════╤════════════════════════╤═════════════╤════════════╤════════════╕ │ │ Model │ MSE │ RMSE │ MAE │ ╞════╪════════════════════════╪═════════════╪════════════╪════════════╡ │ 1 │ Linear Regression │ 4.33439e-05 │ 0.00658361 │ 0.00500295 │ ├────┼────────────────────────┼─────────────┼────────────┼────────────┤ │ 2 │ Support Vector Machine │ 0.00235892 │ 0.0485688 │ 0.0467191 │ ├────┼────────────────────────┼─────────────┼────────────┼────────────┤ │ 3 │ Decision Tree │ 0.000477913 │ 0.0218612 │ 0.0151081 │ ├────┼────────────────────────┼─────────────┼────────────┼────────────┤ │ 4 │ Gradient Boosting │ 0.000365437 │ 0.0191164 │ 0.0103648 │ ╘════╧════════════════════════╧═════════════╧════════════╧════════════╛
# Import Libraries
import pandas as pd
import numpy as np
from sklearn.model_selection import train_test_split
from sklearn.preprocessing import MinMaxScaler
from tensorflow.keras.models import Sequential
from tensorflow.keras.layers import LSTM, Dense
## Sentiment Real-time News Analysis
# Import Libraries
import datetime
import time
from datetime import timedelta
import requests
import pandas as pd
import json
currency = 'EUR'
apiKey = 'SV02437N7RQ8QT02'
limit = '200' # 200 is max limit
number_of_months = 12 # Set approximaltely how many months of data you want (Starting from the date you choose below)
startYear = 2022 # Change with start year example: 2020
startMonth = 3 # Change with start month example: 4
startDay = 1 # Change with start day example: 17
# Logic (Do not modify unless necessary)
startDate = datetime.datetime(startYear, startMonth, startDay)
startDate2 = startDate + timedelta(days= 4)
year = f'{startDate.year}'
if startDate.month < 10:
month = f'0{startDate.month}'
else:
month = f'{startDate.month}'
if startDate.day < 10:
day = f'0{startDate.day}'
else:
day = f'{startDate.day}'
year2 = f'{startDate2.year}'
if startDate2.month < 10:
month2 = f'0{startDate2.month}'
else:
month2 = f'{startDate2.month}'
if startDate2.day < 10:
day2 = f'0{startDate2.day}'
else:
day2 = f'{startDate2.day}'
hour = '00'
minute = '00'
date_from = f'{year}{month}{day}T{hour}{minute}'
date_to = f'{year2}{month2}{day2}T{hour}{minute}'
tryExcept = False
# Sentiment Analysis data retriever
for i in range (6 * number_of_months):
if i == 0:
url = f'https://www.alphavantage.co/query?function=NEWS_SENTIMENT&tickers=FOREX:{currency}&time_from={date_from}&time_to={date_to}&sort=EARLIEST&limit={limit}&apikey={apiKey}'
r = requests.get(url)
data = r.json()
df2 = pd.json_normalize(data['feed'])
df2.to_csv(f"{currency}sentimentaldata.csv", index=False)
else:
startDate2 = startDate + timedelta(days= 4)
year = f'{startDate.year}'
if startDate.month < 10:
month = f'0{startDate.month}'
else:
month = f'{startDate.month}'
if startDate.day < 10:
day = f'0{startDate.day}'
else:
day = f'{startDate.day}'
year2 = f'{startDate2.year}'
if startDate2.month < 10:
month2 = f'0{startDate2.month}'
else:
month2 = f'{startDate2.month}'
if startDate2.day < 10:
day2 = f'0{startDate2.day}'
else:
day2 = f'{startDate2.day}'
date_from = f'{year}{month}{day}T{hour}{minute}'
date_to = f'{year2}{month2}{day2}T{hour}{minute}'
while tryExcept == False:
try:
url = f'https://www.alphavantage.co/query?function=NEWS_SENTIMENT&tickers=FOREX:{currency}&time_from={date_from}&time_to={date_to}&sort=EARLIEST&limit={limit}&apikey={apiKey}'
r = requests.get(url)
data = r.json()
df2 = pd.json_normalize(data['feed'])
tryExcept = True
except:
print("Error occurred. Trying to continue...")
time.sleep(5)
df2.to_csv(f"{currency}sentimentaldata.csv", mode='a', index=False, header=False)
startDate = startDate2
startDate = startDate + timedelta(days= 1)
tryExcept = False
time.sleep(5)
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# Import News Sentimental Data
EURUSD_Sent_Data = pd.read_csv('EURUSD_Sent_Data.csv')
print(EURUSD_Sent_Data.shape)
print(EURUSD_Sent_Data.dtypes)
EURUSD_Sent_Data.head(5)
(94648, 2) Date object ticker_sentiment object dtype: object
| Date | ticker_sentiment | |
|---|---|---|
| 0 | 2023-04-04 | {'ticker': 'GS', 'relevance_score': '0.073546'... |
| 1 | 2023-04-04 | {'ticker': 'FOREX:UYU', 'relevance_score': '0.... |
| 2 | 2023-04-04 | {'ticker': 'WFC', 'relevance_score': '0.078354... |
| 3 | 2023-04-04 | {'ticker': 'USAU', 'relevance_score': '0.14256... |
| 4 | 2023-04-04 | {'ticker': 'APG', 'relevance_score': '0.042647... |
# Changing datatypes of 'Date' to datetime
EURUSD_Sent_Data[['Date']] = EURUSD_Sent_Data[['Date']].astype('datetime64')
# Separate the SMA values and Concat within Dataframe
EURUSD_Sent_Data2 = pd.concat([EURUSD_Sent_Data[['Date','ticker_sentiment']],pd.json_normalize(EURUSD_Sent_Data['ticker_sentiment']) ],axis=1)
# Quick overlook on the uploaded dataset
EURUSD_Sent_Data2.head()
| Date | ticker_sentiment | |
|---|---|---|
| 0 | 2023-04-04 | {'ticker': 'GS', 'relevance_score': '0.073546'... |
| 1 | 2023-04-04 | {'ticker': 'FOREX:UYU', 'relevance_score': '0.... |
| 2 | 2023-04-04 | {'ticker': 'WFC', 'relevance_score': '0.078354... |
| 3 | 2023-04-04 | {'ticker': 'USAU', 'relevance_score': '0.14256... |
| 4 | 2023-04-04 | {'ticker': 'APG', 'relevance_score': '0.042647... |
# Import library to split JSON values from 'p_attributes' column
from ast import literal_eval
EURUSD_Sent_Data2['ticker_sentiment'] = EURUSD_Sent_Data2['ticker_sentiment'].apply(literal_eval)
pd.json_normalize(EURUSD_Sent_Data2['ticker_sentiment'])
| ticker | relevance_score | ticker_sentiment_score | ticker_sentiment_label | |
|---|---|---|---|---|
| 0 | GS | 0.073546 | -0.092226 | Neutral |
| 1 | FOREX:UYU | 0.140076 | -0.107323 | Neutral |
| 2 | WFC | 0.078354 | -0.064324 | Neutral |
| 3 | USAU | 0.142565 | 0.117043 | Neutral |
| 4 | APG | 0.042647 | 0.223831 | Somewhat-Bullish |
| ... | ... | ... | ... | ... |
| 94643 | AMZN | 0.060833 | -0.101763 | Neutral |
| 94644 | V | 0.041886 | -0.294962 | Somewhat-Bearish |
| 94645 | FOREX:RUB | 0.151311 | -0.438023 | Bearish |
| 94646 | FOREX:USD | 0.041886 | -0.171861 | Somewhat-Bearish |
| 94647 | FOREX:USD | 0.121312 | -0.544853 | Bearish |
94648 rows × 4 columns
# Separate the EUR/USD ticker_sentiment values and Concat within Dataframe
EURUSD_Sent_Data2 = pd.concat([EURUSD_Sent_Data2[['Date','ticker_sentiment']],pd.json_normalize(EURUSD_Sent_Data2['ticker_sentiment']) ],axis=1)
print(EURUSD_Sent_Data2.shape)
print(EURUSD_Sent_Data2.dtypes)
EURUSD_Sent_Data2.head(5)
(94648, 6) Date datetime64[ns] ticker_sentiment object ticker object relevance_score object ticker_sentiment_score object ticker_sentiment_label object dtype: object
| Date | ticker_sentiment | ticker | relevance_score | ticker_sentiment_score | ticker_sentiment_label | |
|---|---|---|---|---|---|---|
| 0 | 2023-04-04 | {'ticker': 'GS', 'relevance_score': '0.073546'... | GS | 0.073546 | -0.092226 | Neutral |
| 1 | 2023-04-04 | {'ticker': 'FOREX:UYU', 'relevance_score': '0.... | FOREX:UYU | 0.140076 | -0.107323 | Neutral |
| 2 | 2023-04-04 | {'ticker': 'WFC', 'relevance_score': '0.078354... | WFC | 0.078354 | -0.064324 | Neutral |
| 3 | 2023-04-04 | {'ticker': 'USAU', 'relevance_score': '0.14256... | USAU | 0.142565 | 0.117043 | Neutral |
| 4 | 2023-04-04 | {'ticker': 'APG', 'relevance_score': '0.042647... | APG | 0.042647 | 0.223831 | Somewhat-Bullish |
# Display name and count of all unique values with 'colour' column
EURUSD_Sent_Data2['ticker'].value_counts()
FOREX:USD 19184
FOREX:EUR 13150
FOREX:JPY 5502
FOREX:GBP 2996
CRYPTO:BTC 2499
...
CRKN 1
KAI 1
PBI 1
RRGB 1
BBRYF 1
Name: ticker, Length: 3489, dtype: int64
EURUSD_Sent_Data2 = EURUSD_Sent_Data2[(EURUSD_Sent_Data2['ticker'] == 'FOREX:EUR') | (EURUSD_Sent_Data2['ticker'] == 'FOREX:USD')]
# Display name and count of all unique values with 'colour' column
EURUSD_Sent_Data2.info()
<class 'pandas.core.frame.DataFrame'> Int64Index: 32334 entries, 5 to 94647 Data columns (total 6 columns): # Column Non-Null Count Dtype --- ------ -------------- ----- 0 Date 32334 non-null datetime64[ns] 1 ticker_sentiment 32334 non-null object 2 ticker 32334 non-null object 3 relevance_score 32334 non-null object 4 ticker_sentiment_score 32334 non-null object 5 ticker_sentiment_label 32334 non-null object dtypes: datetime64[ns](1), object(5) memory usage: 1.7+ MB
# Calculate the length of values in "ticker_sentiment_score" column
EURUSD_Sent_Data2['ticker_sentiment_score_length'] = EURUSD_Sent_Data2['ticker_sentiment_score'].str.len()
# Display the updated DataFrame with the new column
EURUSD_Sent_Data2.head()
| Date | ticker_sentiment | ticker | relevance_score | ticker_sentiment_score | ticker_sentiment_label | ticker_sentiment_score_length | |
|---|---|---|---|---|---|---|---|
| 5 | 2023-04-04 | {'ticker': 'FOREX:USD', 'relevance_score': '0.... | FOREX:USD | 0.306963 | -0.114081 | Neutral | 9 |
| 10 | 2023-04-04 | {'ticker': 'FOREX:USD', 'relevance_score': '0.... | FOREX:USD | 0.096283 | 0.116275 | Neutral | 8 |
| 11 | 2023-04-04 | {'ticker': 'FOREX:USD', 'relevance_score': '0.... | FOREX:USD | 0.066784 | 0.165273 | Somewhat-Bullish | 8 |
| 13 | 2023-04-04 | {'ticker': 'FOREX:USD', 'relevance_score': '0.... | FOREX:USD | 0.056275 | -0.228093 | Somewhat-Bearish | 9 |
| 15 | 2023-04-04 | {'ticker': 'FOREX:USD', 'relevance_score': '0.... | FOREX:USD | 0.851762 | -0.433203 | Bearish | 9 |
# Display name and count of all unique values with 'colour' column
EURUSD_Sent_Data2['ticker_sentiment_score_length'].value_counts()
9 15192 8 13427 3 2136 7 1322 6 165 5 84 4 8 Name: ticker_sentiment_score_length, dtype: int64
# Convert "ticker_sentiment_score" column to numeric data type and store in "ticker_sentiment_score2"
EURUSD_Sent_Data2['ticker_sentiment_score2'] = pd.to_numeric(EURUSD_Sent_Data2['ticker_sentiment_score'], errors='coerce')
dfexp = EURUSD_Sent_Data2.groupby(['Date'])['ticker_sentiment_score2'].mean()
dfexp.head()
Date 2022-03-01 -0.178843 2022-03-02 -0.213819 2022-03-03 -0.176324 2022-03-04 -0.273566 2022-03-05 -0.413952 Name: ticker_sentiment_score2, dtype: float64
# Join "dfexp" to "EURUSD_Sent_Data2" by "Date"
EURUSD_Sent_Data2 = EURUSD_Sent_Data2.join(dfexp, on='Date', rsuffix='_mean')
EURUSD_Sent_Data2.head()
| Date | ticker_sentiment | ticker | relevance_score | ticker_sentiment_score | ticker_sentiment_label | ticker_sentiment_score_length | ticker_sentiment_score2 | ticker_sentiment_score2_mean | |
|---|---|---|---|---|---|---|---|---|---|
| 5 | 2023-04-04 | {'ticker': 'FOREX:USD', 'relevance_score': '0.... | FOREX:USD | 0.306963 | -0.114081 | Neutral | 9 | -0.114081 | 0.008778 |
| 10 | 2023-04-04 | {'ticker': 'FOREX:USD', 'relevance_score': '0.... | FOREX:USD | 0.096283 | 0.116275 | Neutral | 8 | 0.116275 | 0.008778 |
| 11 | 2023-04-04 | {'ticker': 'FOREX:USD', 'relevance_score': '0.... | FOREX:USD | 0.066784 | 0.165273 | Somewhat-Bullish | 8 | 0.165273 | 0.008778 |
| 13 | 2023-04-04 | {'ticker': 'FOREX:USD', 'relevance_score': '0.... | FOREX:USD | 0.056275 | -0.228093 | Somewhat-Bearish | 9 | -0.228093 | 0.008778 |
| 15 | 2023-04-04 | {'ticker': 'FOREX:USD', 'relevance_score': '0.... | FOREX:USD | 0.851762 | -0.433203 | Bearish | 9 | -0.433203 | 0.008778 |
# Display name and count of all unique values with 'colour' column
EURUSD_Sent_Data2['ticker_sentiment_score2_mean'].value_counts()
-0.021221 340
-0.012391 304
-0.075377 282
0.021075 277
0.042648 275
...
-0.192252 2
-0.031230 1
0.080248 1
-0.756984 1
0.029009 1
Name: ticker_sentiment_score2_mean, Length: 329, dtype: int64
EURUSD_Sent_Data2.info()
<class 'pandas.core.frame.DataFrame'> Int64Index: 32334 entries, 5 to 94647 Data columns (total 9 columns): # Column Non-Null Count Dtype --- ------ -------------- ----- 0 Date 32334 non-null datetime64[ns] 1 ticker_sentiment 32334 non-null object 2 ticker 32334 non-null object 3 relevance_score 32334 non-null object 4 ticker_sentiment_score 32334 non-null object 5 ticker_sentiment_label 32334 non-null object 6 ticker_sentiment_score_length 32334 non-null int64 7 ticker_sentiment_score2 32334 non-null float64 8 ticker_sentiment_score2_mean 32334 non-null float64 dtypes: datetime64[ns](1), float64(2), int64(1), object(5) memory usage: 2.5+ MB
TI_eurusd.info()
<class 'pandas.core.frame.DataFrame'> DatetimeIndex: 4956 entries, 2004-04-02 to 2023-03-31 Data columns (total 9 columns): # Column Non-Null Count Dtype --- ------ -------------- ----- 0 Close 4956 non-null float64 1 SMA 4956 non-null float64 2 EMA 4956 non-null float64 3 MACD 4956 non-null float64 4 MACD_Signal 4956 non-null float64 5 MACD_Hist 4956 non-null float64 6 Real Upper Band 4956 non-null float64 7 Real Middle Band 4956 non-null float64 8 Real Lower Band 4956 non-null float64 dtypes: float64(9) memory usage: 387.2 KB
# Create a copy of TI_eurusd DataFrame
EURUSD_SentA = TI_eurusd.copy()
# Join "ticker_sentiment_score2_mean" column from EURUSD_Sent_Data2 to EURUSD_SentA DataFrame using Date as the common key
EURUSD_SentA = EURUSD_SentA.join(EURUSD_Sent_Data2.set_index("Date")["ticker_sentiment_score2_mean"])
# Drop any NaN values in EURUSD_SentA DataFrame
EURUSD_SentA.dropna(inplace=True)
# Display the resulting DataFrame EURUSD_SentA
EURUSD_SentA.head()
| Close | SMA | EMA | MACD | MACD_Signal | MACD_Hist | Real Upper Band | Real Middle Band | Real Lower Band | ticker_sentiment_score2_mean | |
|---|---|---|---|---|---|---|---|---|---|---|
| Date | ||||||||||
| 2022-03-01 | 1.1126 | 1.1288 | 1.1265 | -0.0031 | -0.001 | -0.0021 | 1.1443 | 1.1288 | 1.1132 | -0.178843 |
| 2022-03-01 | 1.1126 | 1.1288 | 1.1265 | -0.0031 | -0.001 | -0.0021 | 1.1443 | 1.1288 | 1.1132 | -0.178843 |
| 2022-03-01 | 1.1126 | 1.1288 | 1.1265 | -0.0031 | -0.001 | -0.0021 | 1.1443 | 1.1288 | 1.1132 | -0.178843 |
| 2022-03-01 | 1.1126 | 1.1288 | 1.1265 | -0.0031 | -0.001 | -0.0021 | 1.1443 | 1.1288 | 1.1132 | -0.178843 |
| 2022-03-01 | 1.1126 | 1.1288 | 1.1265 | -0.0031 | -0.001 | -0.0021 | 1.1443 | 1.1288 | 1.1132 | -0.178843 |
# Drop the specified columns from EURUSD_SentA DataFrame
EURUSD_SentA.drop(columns=["SMA", "EMA", "MACD", "MACD_Signal", "MACD_Hist", "Real Upper Band", "Real Middle Band", "Real Lower Band"], inplace=True)
# Display the resulting DataFrame EURUSD_SentA
EURUSD_SentA.head()
| Close | ticker_sentiment_score2_mean | |
|---|---|---|
| Date | ||
| 2022-03-01 | 1.1126 | -0.178843 |
| 2022-03-01 | 1.1126 | -0.178843 |
| 2022-03-01 | 1.1126 | -0.178843 |
| 2022-03-01 | 1.1126 | -0.178843 |
| 2022-03-01 | 1.1126 | -0.178843 |
# Remove duplicates based on index value (datetime)
EURUSD_SentA = EURUSD_SentA.loc[~EURUSD_SentA.index.duplicated(keep='first')]
# Display the resulting DataFrame EURUSD_SentA
EURUSD_SentA.head()
| Close | ticker_sentiment_score2_mean | |
|---|---|---|
| Date | ||
| 2022-03-01 | 1.1126 | -0.178843 |
| 2022-03-02 | 1.1121 | -0.213819 |
| 2022-03-03 | 1.1064 | -0.176324 |
| 2022-03-04 | 1.0926 | -0.273566 |
| 2022-03-07 | 1.0852 | -0.126892 |
# Sort index in descending order (latest to oldest)
EURUSD_SentA = EURUSD_SentA.sort_index(ascending=False)
# Display the resulting DataFrame EURUSD_SentA
EURUSD_SentA.head()
| Close | ticker_sentiment_score2_mean | |
|---|---|---|
| Date | ||
| 2023-03-31 | 1.0842 | -0.000608 |
| 2023-03-30 | 1.0901 | 0.024623 |
| 2023-03-29 | 1.0843 | 0.042573 |
| 2023-03-28 | 1.0843 | -0.001646 |
| 2023-03-27 | 1.0796 | 0.025596 |
EURUSD_SentA.info()
<class 'pandas.core.frame.DataFrame'> DatetimeIndex: 233 entries, 2023-03-31 to 2022-03-01 Data columns (total 2 columns): # Column Non-Null Count Dtype --- ------ -------------- ----- 0 Close 233 non-null float64 1 ticker_sentiment_score2_mean 233 non-null float64 dtypes: float64(2) memory usage: 5.5 KB
import matplotlib.pyplot as plt
from sklearn.model_selection import train_test_split
from sklearn.preprocessing import StandardScaler
from sklearn.metrics import mean_squared_error, mean_absolute_error
from keras.models import Sequential
from keras.layers import Dense
## Linear Regression Model for Sentimental Analysis
EURUSD_SentA2 = EURUSD_SentA.copy() # Create a copy of the original DataFrame
# Sort the data in descending order based on date
EURUSD_SentA2 = EURUSD_SentA2.sort_index(ascending=True)
EURUSD_SentA2.info()
<class 'pandas.core.frame.DataFrame'> DatetimeIndex: 233 entries, 2022-03-01 to 2023-03-31 Data columns (total 2 columns): # Column Non-Null Count Dtype --- ------ -------------- ----- 0 Close 233 non-null float64 1 ticker_sentiment_score2_mean 233 non-null float64 dtypes: float64(2) memory usage: 5.5 KB
# Drop any rows with missing values
EURUSD_SentA2.dropna(inplace=True)
# Split data into features (X) and target (y)
X = EURUSD_SentA2.drop('Close', axis=1) # Use all columns except 'Close' as features
y = EURUSD_SentA2['Close']
# Split data into train and test sets
X_train, X_test, y_train, y_test = train_test_split(X, y, test_size=0.2, shuffle=False)
# Initialize Linear Regression model
lr_model = LinearRegression()
# Fit the model on training data
lr_model.fit(X_train, y_train)
# Predict on test data
y_pred_lr_sa = lr_model.predict(X_test)
# Calculate MSE, RMSE, and MAE
mse_lr_sa = mean_squared_error(y_test, y_pred_lr_sa)
rmse_lr_sa = np.sqrt(mse_lr_sa)
mae_lr_sa = mean_absolute_error(y_test, y_pred_lr_sa)
print("Mean Squared Error (MSE):", mse_lr_sa)
print("Root Mean Squared Error (RMSE):", rmse_lr_sa)
print("Mean Absolute Error (MAE):", mae_lr_sa)
Mean Squared Error (MSE): 0.0023142274740394777 Root Mean Squared Error (RMSE): 0.04810641822085154 Mean Absolute Error (MAE): 0.04696691628358357
# Plot actual and predicted prices
plt.figure(figsize=(12, 6))
plt.plot(X.index, y, label='Actual Price')
plt.plot(X_test.index, y_pred_lr_sa, label='Predicted Price (Test)')
plt.xlabel('Date')
plt.ylabel('Close Price')
plt.title('Sentimental Analysis: Linear Regression - Actual vs Predicted Close Price')
plt.legend()
plt.show()
## SVM Model for Sentimental Analysis
EURUSD_SentA2 = EURUSD_SentA.copy() # Create a copy of the original DataFrame
# Sort the data in descending order based on date
EURUSD_SentA2 = EURUSD_SentA2.sort_index(ascending=True)
EURUSD_SentA2.info()
<class 'pandas.core.frame.DataFrame'> DatetimeIndex: 233 entries, 2022-03-01 to 2023-03-31 Data columns (total 2 columns): # Column Non-Null Count Dtype --- ------ -------------- ----- 0 Close 233 non-null float64 1 ticker_sentiment_score2_mean 233 non-null float64 dtypes: float64(2) memory usage: 5.5 KB
# Drop any rows with missing values
EURUSD_SentA2.dropna(inplace=True)
# Split data into features (X) and target (y)
X = EURUSD_SentA2.drop('Close', axis=1) # Use all columns except 'Close' as features
y = EURUSD_SentA2['Close']
# Split data into train and test sets
X_train, X_test, y_train, y_test = train_test_split(X, y, test_size=0.2, shuffle=False)
# Initialize SVM model
svm_model = SVR(kernel='linear')
# Fit the model on training data
svm_model.fit(X_train, y_train)
# Predict on test data
y_pred_svm_sa = svm_model.predict(X_test)
# Calculate MSE
mse_svm_sa = mean_squared_error(y_test, y_pred_svm_sa)
# Calculate RMSE
rmse_svm_sa = np.sqrt(mse_svm_sa)
# Calculate MAE
mae_svm_sa = mean_absolute_error(y_test, y_pred_svm_sa)
print("Mean Squared Error (MSE):", mse_svm_sa)
print("Root Mean Squared Error (RMSE):", rmse_svm_sa)
print("Mean Absolute Error (MAE):", mae_svm_sa)
Mean Squared Error (MSE): 0.0015335891489361784 Root Mean Squared Error (RMSE): 0.03916106674921124 Mean Absolute Error (MAE): 0.037517021276595855
# Plot actual and predicted prices
plt.figure(figsize=(12, 6))
plt.plot(X.index, y, label='Actual Price')
plt.plot(X_test.index, y_pred_svm_sa, label='Predicted Price (Test)')
plt.xlabel('Date')
plt.ylabel('Close Price')
plt.title('Sentimental Analysis: SVM - Actual vs Predicted Close Price')
plt.legend()
plt.show()
## Decision Tree Regressor for Sentimental Analysis
EURUSD_SentA2 = EURUSD_SentA.copy() # Create a copy of the original DataFrame
# Sort the data in descending order based on date
EURUSD_SentA2 = EURUSD_SentA2.sort_index(ascending=True)
EURUSD_SentA2.info()
<class 'pandas.core.frame.DataFrame'> DatetimeIndex: 233 entries, 2022-03-01 to 2023-03-31 Data columns (total 2 columns): # Column Non-Null Count Dtype --- ------ -------------- ----- 0 Close 233 non-null float64 1 ticker_sentiment_score2_mean 233 non-null float64 dtypes: float64(2) memory usage: 5.5 KB
# Drop any rows with missing values
EURUSD_SentA2.dropna(inplace=True)
# Split data into features (X) and target (y)
X = EURUSD_SentA2.drop('Close', axis=1) # Use all columns except 'Close' as features
y = EURUSD_SentA2['Close']
# Split data into train and test sets
X_train, X_test, y_train, y_test = train_test_split(X, y, test_size=0.2, shuffle=False)
# Initialize Decision Tree Regressor model
dt = DecisionTreeRegressor()
# Fit the model
dt.fit(X_train, y_train)
# Make predictions
y_pred_dt_sa = dt.predict(X_test)
# Calculate MSE
mse_dt_sa = mean_squared_error(y_test, y_pred_dt_sa)
# Calculate RMSE
rmse_dt_sa = np.sqrt(mse_dt_sa)
# Calculate MAE
mae_dt_sa = mean_absolute_error(y_test, y_pred_dt_sa)
print("Mean Squared Error (MSE):", mse_dt_sa)
print("Root Mean Squared Error (RMSE):", rmse_dt_sa)
print("Mean Absolute Error (MAE):", mae_dt_sa)
Mean Squared Error (MSE): 0.003953962978723403 Root Mean Squared Error (RMSE): 0.06288054531191188 Mean Absolute Error (MAE): 0.05577446808510635
# Plot actual and predicted prices
plt.figure(figsize=(12, 6))
plt.plot(X.index, y, label='Actual Price')
plt.plot(X_test.index, y_pred_dt_sa, label='Predicted Price (Test)')
plt.xlabel('Date')
plt.ylabel('Close Price')
plt.title('Sentimental Analysis: Decision Tree - Actual vs Predicted Close Price')
plt.legend()
plt.show()
## Gradient Boosting Model for Sentimental Analysis
EURUSD_SentA2 = EURUSD_SentA.copy() # Create a copy of the original DataFrame
# Sort the data in descending order based on date
EURUSD_SentA2 = EURUSD_SentA2.sort_index(ascending=True)
EURUSD_SentA2.info()
<class 'pandas.core.frame.DataFrame'> DatetimeIndex: 233 entries, 2022-03-01 to 2023-03-31 Data columns (total 2 columns): # Column Non-Null Count Dtype --- ------ -------------- ----- 0 Close 233 non-null float64 1 ticker_sentiment_score2_mean 233 non-null float64 dtypes: float64(2) memory usage: 5.5 KB
# Drop any rows with missing values
EURUSD_SentA2.dropna(inplace=True)
# Split data into features (X) and target (y)
X = EURUSD_SentA2.drop('Close', axis=1) # Use all columns except 'Close' as features
y = EURUSD_SentA2['Close']
# Split data into train and test sets
X_train, X_test, y_train, y_test = train_test_split(X, y, test_size=0.2, shuffle=False)
# Initialize Gradient Boosting model
gb_model = GradientBoostingRegressor()
# Fit the model on training data
gb_model.fit(X_train, y_train)
# Predict on test data
y_pred_gb_sa = gb_model.predict(X_test)
# Calculate MSE, RMSE, and MAE
mse_gb_sa = mean_squared_error(y_test, y_pred_gb_sa)
rmse_gb_sa = np.sqrt(mse_gb_sa)
mae_gb_sa = mean_absolute_error(y_test, y_pred_gb_sa)
print("Mean Squared Error (MSE):", mse_gb_sa)
print("Root Mean Squared Error (RMSE):", rmse_gb_sa)
print("Mean Absolute Error (MAE):", mae_gb_sa)
Mean Squared Error (MSE): 0.003497629507791038 Root Mean Squared Error (RMSE): 0.05914076012185706 Mean Absolute Error (MAE): 0.056174959184338874
# Plot actual and predicted prices
plt.figure(figsize=(12, 6))
plt.plot(X.index, y, label='Actual Price')
plt.plot(X_test.index, y_pred_gb_sa, label='Predicted Price (Test)')
plt.xlabel('Date')
plt.ylabel('Close Price')
plt.title('Sentimental Analysis: Gradient Boosting - Actual vs Predicted Close Price')
plt.legend()
plt.show()
# Plot actual and predicted prices
plt.figure(figsize=(12, 6))
plt.plot(X.index, y, label='Actual Price')
plt.plot(X_test.index, y_pred_svm_sa, label='Predicted Price (SVM Test)')
plt.plot(X_test.index, y_pred_dt_sa, label='Predicted Price (DT Test)')
plt.plot(X_test.index, y_pred_lr_sa, label='Predicted Price (LR Test)')
plt.plot(X_test.index, y_pred_gb_sa, label='Predicted Price (GB Test)')
plt.xlabel('Date')
plt.ylabel('Close Price')
plt.title('Actual vs Predicted Close Price')
plt.legend()
plt.show()
from tabulate import tabulate
# Create a dictionary to store the model names and their respective metrics
models = {'Model': ['Linear Regression', 'Support Vector Machine', 'Decision Tree', 'Gradient Boosting'],
'MSE': [mse_lr_sa, mse_svm_sa, mse_dt_sa, mse_gb_sa],
'RMSE': [rmse_lr_sa, rmse_svm_sa, rmse_dt_sa, rmse_gb_sa],
'MAE': [mae_lr_sa, mae_svm_sa, mae_dt_sa, mae_gb_sa]}
# Create a pandas DataFrame from the dictionary
metrics_sa = pd.DataFrame(models)
# Create a pandas DataFrame from the dictionary
metrics_sa = pd.DataFrame(models)
# Update the index to start from 1
metrics_sa.index = range(1, len(metrics_sa)+1)
# Convert the DataFrame to tabulate format
table = tabulate(metrics_sa, headers='keys', tablefmt='fancy_grid', numalign=1)
# Format the header text with termcolor
header_text = colored('Sentimental Analysis', attrs=['bold'])
# Add a top line to the table with formatted header text
table = table.split('\n')
table.insert(0, header_text.center(len(table[0])))
table = '\n'.join(table)
# Print the table
print(table)
Sentimental Analysis ╒════╤════════════════════════╤════════════╤═══════════╤═══════════╕ │ │ Model │ MSE │ RMSE │ MAE │ ╞════╪════════════════════════╪════════════╪═══════════╪═══════════╡ │ 1 │ Linear Regression │ 0.00231423 │ 0.0481064 │ 0.0469669 │ ├────┼────────────────────────┼────────────┼───────────┼───────────┤ │ 2 │ Support Vector Machine │ 0.00153359 │ 0.0391611 │ 0.037517 │ ├────┼────────────────────────┼────────────┼───────────┼───────────┤ │ 3 │ Decision Tree │ 0.00395396 │ 0.0628805 │ 0.0557745 │ ├────┼────────────────────────┼────────────┼───────────┼───────────┤ │ 4 │ Gradient Boosting │ 0.00349763 │ 0.0591408 │ 0.056175 │ ╘════╧════════════════════════╧════════════╧═══════════╧═══════════╛
## Combining Technical Indicators and Sentimental Score (Technical & Sentimental Analysis)
# Create a copy of TI_eurusd DataFrame
EURUSD_TSA = TI_eurusd.copy()
# Join "ticker_sentiment_score2_mean" column from EURUSD_Sent_Data2 to EURUSD_SentA DataFrame using Date as the common key
EURUSD_TSA = EURUSD_TSA.join(EURUSD_Sent_Data2.set_index("Date")["ticker_sentiment_score2_mean"])
# Drop any NaN values in EURUSD_SentA DataFrame
EURUSD_TSA.dropna(inplace=True)
# Drop duplicates from EURUSD_TSA DataFrame
EURUSD_TSA.drop_duplicates(inplace=True)
# Show shape of EURUSD_TSA DataFrame
print(EURUSD_TSA.shape)
# Display the resulting DataFrame EURUSD_SentA
EURUSD_TSA.info()
EURUSD_TSA.head()
(233, 10) <class 'pandas.core.frame.DataFrame'> DatetimeIndex: 233 entries, 2022-03-01 to 2023-03-31 Data columns (total 10 columns): # Column Non-Null Count Dtype --- ------ -------------- ----- 0 Close 233 non-null float64 1 SMA 233 non-null float64 2 EMA 233 non-null float64 3 MACD 233 non-null float64 4 MACD_Signal 233 non-null float64 5 MACD_Hist 233 non-null float64 6 Real Upper Band 233 non-null float64 7 Real Middle Band 233 non-null float64 8 Real Lower Band 233 non-null float64 9 ticker_sentiment_score2_mean 233 non-null float64 dtypes: float64(10) memory usage: 20.0 KB
| Close | SMA | EMA | MACD | MACD_Signal | MACD_Hist | Real Upper Band | Real Middle Band | Real Lower Band | ticker_sentiment_score2_mean | |
|---|---|---|---|---|---|---|---|---|---|---|
| Date | ||||||||||
| 2022-03-01 | 1.1126 | 1.1288 | 1.1265 | -0.0031 | -0.0010 | -0.0021 | 1.1443 | 1.1288 | 1.1132 | -0.178843 |
| 2022-03-02 | 1.1121 | 1.1264 | 1.1239 | -0.0041 | -0.0016 | -0.0025 | 1.1440 | 1.1264 | 1.1088 | -0.213819 |
| 2022-03-03 | 1.1064 | 1.1239 | 1.1217 | -0.0048 | -0.0022 | -0.0026 | 1.1418 | 1.1239 | 1.1060 | -0.176324 |
| 2022-03-04 | 1.0926 | 1.1210 | 1.1190 | -0.0058 | -0.0029 | -0.0029 | 1.1396 | 1.1210 | 1.1023 | -0.273566 |
| 2022-03-07 | 1.0852 | 1.1170 | 1.1141 | -0.0076 | -0.0039 | -0.0037 | 1.1408 | 1.1170 | 1.0932 | -0.126892 |
## Show Correlation between variables (Price and Indicators)
# Calculate correlation matrix
corr_matrix = EURUSD_TSA.corr()
# Set 'Close' as the base for correlation plot
base_col = 'Close'
# Plot correlation using heatmap
sns.heatmap(corr_matrix, annot=True, cmap='coolwarm', center=0, cbar=True,
linewidths=0.5, linecolor='white', annot_kws={'fontsize': 10}, square=True)
# Set title
plt.title(f'Correlation with {base_col} (Forex Pair EUR/USD)')
# Show plot
plt.show()
## Linear Regression Model for Technical & Sentimental Analysis
EURUSD_TSA2 = EURUSD_TSA.copy() # Create a copy of the original DataFrame
# Sort the data in descending order based on date
EURUSD_TSA2 = EURUSD_TSA2.sort_index(ascending=True)
EURUSD_TSA2.info()
<class 'pandas.core.frame.DataFrame'> DatetimeIndex: 233 entries, 2022-03-01 to 2023-03-31 Data columns (total 10 columns): # Column Non-Null Count Dtype --- ------ -------------- ----- 0 Close 233 non-null float64 1 SMA 233 non-null float64 2 EMA 233 non-null float64 3 MACD 233 non-null float64 4 MACD_Signal 233 non-null float64 5 MACD_Hist 233 non-null float64 6 Real Upper Band 233 non-null float64 7 Real Middle Band 233 non-null float64 8 Real Lower Band 233 non-null float64 9 ticker_sentiment_score2_mean 233 non-null float64 dtypes: float64(10) memory usage: 20.0 KB
# Drop any rows with missing values
EURUSD_TSA2.dropna(inplace=True)
# Split data into features (X) and target (y)
X = EURUSD_TSA2.drop('Close', axis=1) # Use all columns except 'Close' as features
y = EURUSD_TSA2['Close']
# Split data into train and test sets
X_train, X_test, y_train, y_test = train_test_split(X, y, test_size=0.2, shuffle=False)
# Initialize Linear Regression model
lr_model = LinearRegression()
# Fit the model on training data
lr_model.fit(X_train, y_train)
# Predict on test data
y_pred_lr_tsa = lr_model.predict(X_test)
# Calculate MSE, RMSE, and MAE
mse_lr_tsa = mean_squared_error(y_test, y_pred_lr_tsa)
rmse_lr_tsa = np.sqrt(mse_lr_tsa)
mae_lr_tsa = mean_absolute_error(y_test, y_pred_lr_tsa)
print("Mean Squared Error (MSE):", mse_lr_tsa)
print("Root Mean Squared Error (RMSE):", rmse_lr_tsa)
print("Mean Absolute Error (MAE):", mae_lr_tsa)
Mean Squared Error (MSE): 4.465568830900228e-05 Root Mean Squared Error (RMSE): 0.006682491175377808 Mean Absolute Error (MAE): 0.0052842561560526346
# Plot actual and predicted prices
plt.figure(figsize=(12, 6))
plt.plot(X.index, y, label='Actual Price')
plt.plot(X_test.index, y_pred_lr_tsa, label='Predicted Price (Test)')
plt.xlabel('Date')
plt.ylabel('Close Price')
plt.title('Technical & Sentimental Analysis: Linear Regression - Actual vs Predicted Close Price')
plt.legend()
plt.show()
## SVM Model for Technical & Sentimental Analysis
EURUSD_TSA2 = EURUSD_TSA.copy() # Create a copy of the original DataFrame
# Sort the data in descending order based on date
EURUSD_TSA2 = EURUSD_TSA2.sort_index(ascending=True)
EURUSD_TSA2.info()
<class 'pandas.core.frame.DataFrame'> DatetimeIndex: 233 entries, 2022-03-01 to 2023-03-31 Data columns (total 10 columns): # Column Non-Null Count Dtype --- ------ -------------- ----- 0 Close 233 non-null float64 1 SMA 233 non-null float64 2 EMA 233 non-null float64 3 MACD 233 non-null float64 4 MACD_Signal 233 non-null float64 5 MACD_Hist 233 non-null float64 6 Real Upper Band 233 non-null float64 7 Real Middle Band 233 non-null float64 8 Real Lower Band 233 non-null float64 9 ticker_sentiment_score2_mean 233 non-null float64 dtypes: float64(10) memory usage: 20.0 KB
# Drop any rows with missing values
EURUSD_TSA2.dropna(inplace=True)
# Split data into features (X) and target (y)
X = EURUSD_TSA2.drop('Close', axis=1) # Use all columns except 'Close' as features
y = EURUSD_TSA2['Close']
# Split data into train and test sets
X_train, X_test, y_train, y_test = train_test_split(X, y, test_size=0.2, shuffle=False)
# Initialize SVM model
svm_model = SVR(kernel='linear')
# Fit the model on training data
svm_model.fit(X_train, y_train)
# Predict on test data
y_pred_svm_tsa = svm_model.predict(X_test)
# Calculate MSE
mse_svm_tsa = mean_squared_error(y_test, y_pred_svm_tsa)
# Calculate RMSE
rmse_svm_tsa = np.sqrt(mse_svm_tsa)
# Calculate MAE
mae_svm_tsa = mean_absolute_error(y_test, y_pred_svm_tsa)
print("Mean Squared Error (MSE):", mse_svm_tsa)
print("Root Mean Squared Error (RMSE):", rmse_svm_tsa)
print("Mean Absolute Error (MAE):", mae_svm_tsa)
Mean Squared Error (MSE): 0.0015335891489361784 Root Mean Squared Error (RMSE): 0.03916106674921124 Mean Absolute Error (MAE): 0.037517021276595855
# Plot actual and predicted prices
plt.figure(figsize=(12, 6))
plt.plot(X.index, y, label='Actual Price')
plt.plot(X_test.index, y_pred_svm_tsa, label='Predicted Price (Test)')
plt.xlabel('Date')
plt.ylabel('Close Price')
plt.title('Technical & Sentimental Analysis: SVM - Actual vs Predicted Close Price')
plt.legend()
plt.show()
## Decision Tree Regressor for Technical & Sentimental Analysis
EURUSD_TSA2 = EURUSD_TSA.copy() # Create a copy of the original DataFrame
# Sort the data in descending order based on date
EURUSD_TSA2 = EURUSD_TSA2.sort_index(ascending=True)
EURUSD_TSA2.info()
<class 'pandas.core.frame.DataFrame'> DatetimeIndex: 233 entries, 2022-03-01 to 2023-03-31 Data columns (total 10 columns): # Column Non-Null Count Dtype --- ------ -------------- ----- 0 Close 233 non-null float64 1 SMA 233 non-null float64 2 EMA 233 non-null float64 3 MACD 233 non-null float64 4 MACD_Signal 233 non-null float64 5 MACD_Hist 233 non-null float64 6 Real Upper Band 233 non-null float64 7 Real Middle Band 233 non-null float64 8 Real Lower Band 233 non-null float64 9 ticker_sentiment_score2_mean 233 non-null float64 dtypes: float64(10) memory usage: 20.0 KB
# Drop any rows with missing values
EURUSD_TSA2.dropna(inplace=True)
# Split data into features (X) and target (y)
X = EURUSD_TSA2.drop('Close', axis=1) # Use all columns except 'Close' as features
y = EURUSD_TSA2['Close']
# Split data into train and test sets
X_train, X_test, y_train, y_test = train_test_split(X, y, test_size=0.2, shuffle=False)
# Initialize Decision Tree Regressor model
dt = DecisionTreeRegressor()
# Fit the model
dt.fit(X_train, y_train)
# Make predictions
y_pred_dt_tsa = dt.predict(X_test)
# Calculate MSE
mse_dt_tsa = mean_squared_error(y_test, y_pred_dt_tsa)
# Calculate RMSE
rmse_dt_tsa = np.sqrt(mse_dt_tsa)
# Calculate MAE
mae_dt_tsa = mean_absolute_error(y_test, y_pred_dt_tsa)
print("Mean Squared Error (MSE):", mse_dt_tsa)
print("Root Mean Squared Error (RMSE):", rmse_dt_tsa)
print("Mean Absolute Error (MAE):", mae_dt_tsa)
Mean Squared Error (MSE): 0.0001941206382978725 Root Mean Squared Error (RMSE): 0.013932718266651073 Mean Absolute Error (MAE): 0.011882978723404275
# Plot actual and predicted prices
plt.figure(figsize=(12, 6))
plt.plot(X.index, y, label='Actual Price')
plt.plot(X_test.index, y_pred_dt_tsa, label='Predicted Price (Test)')
plt.xlabel('Date')
plt.ylabel('Close Price')
plt.title('Technical & Sentimental Analysis: Decision Tree - Actual vs Predicted Close Price')
plt.legend()
plt.show()
## Gradient Boosting Model for Technical & Sentimental Analysis
EURUSD_TSA2 = EURUSD_TSA.copy() # Create a copy of the original DataFrame
# Sort the data in descending order based on date
EURUSD_TSA2 = EURUSD_TSA2.sort_index(ascending=True)
EURUSD_TSA2.info()
<class 'pandas.core.frame.DataFrame'> DatetimeIndex: 233 entries, 2022-03-01 to 2023-03-31 Data columns (total 10 columns): # Column Non-Null Count Dtype --- ------ -------------- ----- 0 Close 233 non-null float64 1 SMA 233 non-null float64 2 EMA 233 non-null float64 3 MACD 233 non-null float64 4 MACD_Signal 233 non-null float64 5 MACD_Hist 233 non-null float64 6 Real Upper Band 233 non-null float64 7 Real Middle Band 233 non-null float64 8 Real Lower Band 233 non-null float64 9 ticker_sentiment_score2_mean 233 non-null float64 dtypes: float64(10) memory usage: 20.0 KB
# Drop any rows with missing values
EURUSD_TSA2.dropna(inplace=True)
# Split data into features (X) and target (y)
X = EURUSD_TSA2.drop('Close', axis=1) # Use all columns except 'Close' as features
y = EURUSD_TSA2['Close']
# Split data into train and test sets
X_train, X_test, y_train, y_test = train_test_split(X, y, test_size=0.2, shuffle=False)
# Initialize Gradient Boosting model
gb_model = GradientBoostingRegressor()
# Fit the model on training data
gb_model.fit(X_train, y_train)
# Predict on test data
y_pred_gb_tsa = gb_model.predict(X_test)
# Calculate MSE, RMSE, and MAE
mse_gb_tsa = mean_squared_error(y_test, y_pred_gb_tsa)
rmse_gb_tsa = np.sqrt(mse_gb_tsa)
mae_gb_tsa = mean_absolute_error(y_test, y_pred_gb_tsa)
print("Mean Squared Error (MSE):", mse_gb_tsa)
print("Root Mean Squared Error (RMSE):", rmse_gb_tsa)
print("Mean Absolute Error (MAE):", mae_gb_tsa)
Mean Squared Error (MSE): 0.00013452881172339637 Root Mean Squared Error (RMSE): 0.01159865559982692 Mean Absolute Error (MAE): 0.00942956058989115
# Plot actual and predicted prices
plt.figure(figsize=(12, 6))
plt.plot(X.index, y, label='Actual Price')
plt.plot(X_test.index, y_pred_gb_tsa, label='Predicted Price (Test)')
plt.xlabel('Date')
plt.ylabel('Close Price')
plt.title('Technical & Sentimental Analysis: Gradient Boosting - Actual vs Predicted Close Price')
plt.legend()
plt.show()
# Plot actual and predicted prices
plt.figure(figsize=(12, 6))
plt.plot(X.index, y, label='Actual Price')
plt.plot(X_test.index, y_pred_svm_tsa, label='Predicted Price (SVM Test)')
plt.plot(X_test.index, y_pred_dt_tsa, label='Predicted Price (DT Test)')
plt.plot(X_test.index, y_pred_lr_tsa, label='Predicted Price (LR Test)')
plt.plot(X_test.index, y_pred_gb_tsa, label='Predicted Price (GB Test)')
plt.xlabel('Date')
plt.ylabel('Close Price')
plt.title('Technical & Sentimental Analysis Models: Actual vs Predicted Close Price')
plt.legend()
plt.show()
from tabulate import tabulate
# Create a dictionary to store the model names and their respective metrics
models = {'Model': ['Linear Regression', 'Support Vector Machine', 'Decision Tree', 'Gradient Boosting'],
'MSE': [mse_lr_tsa, mse_svm_tsa, mse_dt_tsa, mse_gb_tsa],
'RMSE': [rmse_lr_tsa, rmse_svm_tsa, rmse_dt_tsa, rmse_gb_tsa],
'MAE': [mae_lr_tsa, mae_svm_tsa, mae_dt_tsa, mae_gb_tsa]}
# Create a pandas DataFrame from the dictionary
metrics_tsa = pd.DataFrame(models)
# Update the index to start from 1
metrics_tsa.index = range(1, len(metrics_tsa)+1)
# Convert the DataFrame to tabulate format
table = tabulate(metrics_tsa, headers='keys', tablefmt='fancy_grid', numalign=1)
# Format the header text with termcolor
header_text = colored('Technical & Sentimental Analysis', attrs=['bold'])
# Add a top line to the table with formatted header text
table = table.split('\n')
table.insert(0, header_text.center(len(table[0])))
table = '\n'.join(table)
# Print the table
print(table)
Technical & Sentimental Analysis ╒════╤════════════════════════╤═════════════╤════════════╤════════════╕ │ │ Model │ MSE │ RMSE │ MAE │ ╞════╪════════════════════════╪═════════════╪════════════╪════════════╡ │ 1 │ Linear Regression │ 4.46557e-05 │ 0.00668249 │ 0.00528426 │ ├────┼────────────────────────┼─────────────┼────────────┼────────────┤ │ 2 │ Support Vector Machine │ 0.00153359 │ 0.0391611 │ 0.037517 │ ├────┼────────────────────────┼─────────────┼────────────┼────────────┤ │ 3 │ Decision Tree │ 0.000194121 │ 0.0139327 │ 0.011883 │ ├────┼────────────────────────┼─────────────┼────────────┼────────────┤ │ 4 │ Gradient Boosting │ 0.000134529 │ 0.0115987 │ 0.00942956 │ ╘════╧════════════════════════╧═════════════╧════════════╧════════════╛
## Hybrid Model using Linear Regression and Decision Tree on the Technical and Sentimental Analysis
from sklearn.ensemble import StackingRegressor
EURUSD_TSA2 = EURUSD_TSA.copy() # Create a copy of the original DataFrame
# Sort the data in descending order based on date
EURUSD_TSA2 = EURUSD_TSA2.sort_index(ascending=True)
EURUSD_TSA2.info()
<class 'pandas.core.frame.DataFrame'> DatetimeIndex: 233 entries, 2022-03-01 to 2023-03-31 Data columns (total 10 columns): # Column Non-Null Count Dtype --- ------ -------------- ----- 0 Close 233 non-null float64 1 SMA 233 non-null float64 2 EMA 233 non-null float64 3 MACD 233 non-null float64 4 MACD_Signal 233 non-null float64 5 MACD_Hist 233 non-null float64 6 Real Upper Band 233 non-null float64 7 Real Middle Band 233 non-null float64 8 Real Lower Band 233 non-null float64 9 ticker_sentiment_score2_mean 233 non-null float64 dtypes: float64(10) memory usage: 20.0 KB
# Drop any rows with missing values
EURUSD_TSA2.dropna(inplace=True)
# Split data into features (X) and target (y)
X = EURUSD_TSA2.drop('Close', axis=1) # Use all columns except 'Close' as features
y = EURUSD_TSA2['Close']
# Split data into train and test sets
X_train, X_test, y_train, y_test = train_test_split(X, y, test_size=0.2, shuffle=False)
# Initialize Linear Regression model
lr_model = LinearRegression()
# Initialize Decision Tree Regressor model
dt = DecisionTreeRegressor()
# Initialize Stacking Regressor with Linear Regression and Decision Tree Regressor as base models
hybrid_model = StackingRegressor(
estimators=[('lr', lr_model), ('dt', dt)],
final_estimator=LinearRegression()
)
# Fit the hybrid model on training data
hybrid_model.fit(X_train, y_train)
# Predict on test data
y_pred_hybrid_lrdt = hybrid_model.predict(X_test)
# Calculate MSE, RMSE, and MAE for hybrid model
mse_hybrid_lrdt = mean_squared_error(y_test, y_pred_hybrid_lrdt)
rmse_hybrid_lrdt = np.sqrt(mse_hybrid_lrdt)
mae_hybrid_lrdt = mean_absolute_error(y_test, y_pred_hybrid_lrdt)
print("Mean Squared Error (MSE) - Hybrid Model:", mse_hybrid_lrdt)
print("Root Mean Squared Error (RMSE) - Hybrid Model:", rmse_hybrid_lrdt)
print("Mean Absolute Error (MAE) - Hybrid Model:", mae_hybrid_lrdt)
Mean Squared Error (MSE) - Hybrid Model: 3.9794513254137696e-05 Root Mean Squared Error (RMSE) - Hybrid Model: 0.006308289249403336 Mean Absolute Error (MAE) - Hybrid Model: 0.004987948296508594
# Plot actual and predicted prices for hybrid model
plt.figure(figsize=(12, 6))
plt.plot(X.index, y, label='Actual Price')
plt.plot(X_test.index, y_pred_hybrid_lrdt, label='Predicted Price (Hybrid Model)')
plt.xlabel('Date')
plt.ylabel('Close Price')
plt.title('Hybrid Model: Linear Regression/Decision Tree - Actual vs Predicted Close Price')
plt.legend()
plt.show()
## Hybrid Model using Linear Regression and SVM on the Technical and Sentimental Analysis
EURUSD_TSA2 = EURUSD_TSA.copy() # Create a copy of the original DataFrame
# Sort the data in descending order based on date
EURUSD_TSA2 = EURUSD_TSA2.sort_index(ascending=True)
EURUSD_TSA2.info()
<class 'pandas.core.frame.DataFrame'> DatetimeIndex: 233 entries, 2022-03-01 to 2023-03-31 Data columns (total 10 columns): # Column Non-Null Count Dtype --- ------ -------------- ----- 0 Close 233 non-null float64 1 SMA 233 non-null float64 2 EMA 233 non-null float64 3 MACD 233 non-null float64 4 MACD_Signal 233 non-null float64 5 MACD_Hist 233 non-null float64 6 Real Upper Band 233 non-null float64 7 Real Middle Band 233 non-null float64 8 Real Lower Band 233 non-null float64 9 ticker_sentiment_score2_mean 233 non-null float64 dtypes: float64(10) memory usage: 20.0 KB
# Drop any rows with missing values
EURUSD_TSA2.dropna(inplace=True)
# Split data into features (X) and target (y)
X = EURUSD_TSA2.drop('Close', axis=1) # Use all columns except 'Close' as features
y = EURUSD_TSA2['Close']
# Split data into train and test sets
X_train, X_test, y_train, y_test = train_test_split(X, y, test_size=0.2, shuffle=False)
# Initialize Linear Regression model
lr_model = LinearRegression()
# Fit the Linear Regression model on training data
lr_model.fit(X_train, y_train)
# Predict on test data using Linear Regression
y_pred_lr_tsa = lr_model.predict(X_test)
# Initialize SVM model
svm_model = SVR(kernel='linear')
# Fit the SVM model on training data
svm_model.fit(X_train, y_train)
# Predict on test data using SVM
y_pred_svm_tsa = svm_model.predict(X_test)
# Create a new feature matrix by combining the predicted values from both models
X_hybrid = np.column_stack((y_pred_lr_tsa, y_pred_svm_tsa))
# Initialize Hybrid model (e.g., Linear Regression)
hybrid_model = LinearRegression()
# Fit the Hybrid model on training data
hybrid_model.fit(X_hybrid, y_test)
# Predict on test data using the Hybrid model
y_pred_hybrid_lrsvm = hybrid_model.predict(X_hybrid)
# Calculate MSE
mse_hybrid_lrsvm = mean_squared_error(y_test, y_pred_hybrid_lrsvm)
# Calculate RMSE
rmse_hybrid_lrsvm = np.sqrt(mse_hybrid_lrsvm)
# Calculate MAE
mae_hybrid_lrsvm = mean_absolute_error(y_test, y_pred_hybrid_lrsvm)
print("Mean Squared Error (MSE) of Hybrid Model:", mse_hybrid_lrsvm)
print("Root Mean Squared Error (RMSE) of Hybrid Model:", rmse_hybrid_lrsvm)
print("Mean Absolute Error (MAE) of Hybrid Model:", mae_hybrid_lrsvm)
Mean Squared Error (MSE) of Hybrid Model: 3.871262707742645e-05 Root Mean Squared Error (RMSE) of Hybrid Model: 0.006221947209469592 Mean Absolute Error (MAE) of Hybrid Model: 0.0050145906102115395
# Plot actual and predicted prices for hybrid model
plt.figure(figsize=(12, 6))
plt.plot(X.index, y, label='Actual Price')
plt.plot(X_test.index, y_pred_hybrid_lrsvm, label='Predicted Price (Hybrid Model)')
plt.xlabel('Date')
plt.ylabel('Close Price')
plt.title('Hybrid Model: Linear Regression/SVM - Actual vs Predicted Close Price')
plt.legend()
plt.show()
## Hybrid Model using Linear Regression and Gradient Boosting on the Technical and Sentimental Analysis
EURUSD_TSA2 = EURUSD_TSA.copy() # Create a copy of the original DataFrame
# Sort the data in descending order based on date
EURUSD_TSA2 = EURUSD_TSA2.sort_index(ascending=True)
EURUSD_TSA2.info()
<class 'pandas.core.frame.DataFrame'> DatetimeIndex: 233 entries, 2022-03-01 to 2023-03-31 Data columns (total 10 columns): # Column Non-Null Count Dtype --- ------ -------------- ----- 0 Close 233 non-null float64 1 SMA 233 non-null float64 2 EMA 233 non-null float64 3 MACD 233 non-null float64 4 MACD_Signal 233 non-null float64 5 MACD_Hist 233 non-null float64 6 Real Upper Band 233 non-null float64 7 Real Middle Band 233 non-null float64 8 Real Lower Band 233 non-null float64 9 ticker_sentiment_score2_mean 233 non-null float64 dtypes: float64(10) memory usage: 20.0 KB
# Drop any rows with missing values
EURUSD_TSA2.dropna(inplace=True)
# Split data into features (X) and target (y)
X = EURUSD_TSA2.drop('Close', axis=1) # Use all columns except 'Close' as features
y = EURUSD_TSA2['Close']
# Split data into train and test sets
X_train, X_test, y_train, y_test = train_test_split(X, y, test_size=0.2, shuffle=False)
# Initialize Linear Regression model
lr_model = LinearRegression()
# Initialize Gradient Boosting model
gb_model = GradientBoostingRegressor()
# Initialize Stacking Regressor with Linear Regression and Gradient Boosting as base models
hybrid_model = StackingRegressor(
estimators=[('lr', lr_model), ('gb', gb_model)],
final_estimator=LinearRegression()
)
# Fit the hybrid model on training data
hybrid_model.fit(X_train, y_train)
# Predict on test data
y_pred_hybrid_lrgb = hybrid_model.predict(X_test)
# Calculate MSE, RMSE, and MAE for hybrid model
mse_hybrid_lrgb = mean_squared_error(y_test, y_pred_hybrid_lrgb)
rmse_hybrid_lrgb = np.sqrt(mse_hybrid_lrgb)
mae_hybrid_lrgb = mean_absolute_error(y_test, y_pred_hybrid_lrgb)
print("Mean Squared Error (MSE) - Hybrid Model:", mse_hybrid_lrgb)
print("Root Mean Squared Error (RMSE) - Hybrid Model:", rmse_hybrid_lrgb)
print("Mean Absolute Error (MAE) - Hybrid Model:", mae_hybrid_lrgb)
Mean Squared Error (MSE) - Hybrid Model: 4.014743739622649e-05 Root Mean Squared Error (RMSE) - Hybrid Model: 0.00633620054892729 Mean Absolute Error (MAE) - Hybrid Model: 0.005050617629020848
# Plot actual and predicted prices for hybrid model
plt.figure(figsize=(12, 6))
plt.plot(X.index, y, label='Actual Price')
plt.plot(X_test.index, y_pred_hybrid_lrgb, label='Predicted Price (Hybrid Model)')
plt.xlabel('Date')
plt.ylabel('Close Price')
plt.title('Hybrid Model: Linear Regression/Gradient Boosting - Actual vs Predicted Close Price')
plt.legend()
plt.show()
## Hybrid Model using Decision Tree and Gradient Boosting on the Technical and Sentimental Analysis
EURUSD_TSA2 = EURUSD_TSA.copy() # Create a copy of the original DataFrame
# Sort the data in descending order based on date
EURUSD_TSA2 = EURUSD_TSA2.sort_index(ascending=True)
EURUSD_TSA2.info()
<class 'pandas.core.frame.DataFrame'> DatetimeIndex: 233 entries, 2022-03-01 to 2023-03-31 Data columns (total 10 columns): # Column Non-Null Count Dtype --- ------ -------------- ----- 0 Close 233 non-null float64 1 SMA 233 non-null float64 2 EMA 233 non-null float64 3 MACD 233 non-null float64 4 MACD_Signal 233 non-null float64 5 MACD_Hist 233 non-null float64 6 Real Upper Band 233 non-null float64 7 Real Middle Band 233 non-null float64 8 Real Lower Band 233 non-null float64 9 ticker_sentiment_score2_mean 233 non-null float64 dtypes: float64(10) memory usage: 20.0 KB
# Drop any rows with missing values
EURUSD_TSA2.dropna(inplace=True)
# Split data into features (X) and target (y)
X = EURUSD_TSA2.drop('Close', axis=1) # Use all columns except 'Close' as features
y = EURUSD_TSA2['Close']
# Split data into train and test sets
X_train, X_test, y_train, y_test = train_test_split(X, y, test_size=0.2, shuffle=False)
# Initialize Decision Tree Regressor model
dt = DecisionTreeRegressor()
# Initialize Gradient Boosting model
gb_model = GradientBoostingRegressor()
# Initialize Stacking Regressor with Decision Tree Regressor and Gradient Boosting Regressor as base models
hybrid_model = StackingRegressor(
estimators=[('dt', dt), ('gb', gb_model)],
final_estimator=DecisionTreeRegressor()
)
# Fit the hybrid model on training data
hybrid_model.fit(X_train, y_train)
# Predict on test data
y_pred_hybrid_dtgb = hybrid_model.predict(X_test)
# Calculate MSE, RMSE, and MAE for hybrid model
mse_hybrid_dtgb = mean_squared_error(y_test, y_pred_hybrid_dtgb)
rmse_hybrid_dtgb = np.sqrt(mse_hybrid_dtgb)
mae_hybrid_dtgb = mean_absolute_error(y_test, y_pred_hybrid_dtgb)
print("Mean Squared Error (MSE) - Hybrid Model:", mse_hybrid_dtgb)
print("Root Mean Squared Error (RMSE) - Hybrid Model:", rmse_hybrid_dtgb)
print("Mean Absolute Error (MAE) - Hybrid Model:", mae_hybrid_dtgb)
Mean Squared Error (MSE) - Hybrid Model: 0.0006750668085106394 Root Mean Squared Error (RMSE) - Hybrid Model: 0.025982047812107487 Mean Absolute Error (MAE) - Hybrid Model: 0.023174468085106405
# Plot actual and predicted prices for hybrid model
plt.figure(figsize=(12, 6))
plt.plot(X.index, y, label='Actual Price')
plt.plot(X_test.index, y_pred_hybrid_dtgb, label='Predicted Price (Hybrid Model)')
plt.xlabel('Date')
plt.ylabel('Close Price')
plt.title('Hybrid Model: Decision Tree/Gradient Boosting - Actual vs Predicted Close Price')
plt.legend()
plt.show()
# Plot actual and predicted prices
plt.figure(figsize=(12, 6))
plt.plot(X.index, y, label='Actual Price')
plt.plot(X_test.index, y_pred_hybrid_lrdt, label='Predicted Price (Hybrid LR-DT Test)')
plt.plot(X_test.index, y_pred_hybrid_lrgb, label='Predicted Price (Hybrid LR-GB Test)')
plt.plot(X_test.index, y_pred_hybrid_dtgb, label='Predicted Price (Hybrid DT-GB Test)')
plt.plot(X_test.index, y_pred_hybrid_dtgb, label='Predicted Price (Hybrid LR-SVM Test)')
plt.xlabel('Date')
plt.ylabel('Close Price')
plt.title('Hybrid Models: Actual vs Predicted Close Price')
plt.legend()
plt.show()
# Create a dictionary to store the model names and their respective metrics
models = {'Model': ['Hybrid Linear Regression/Decision Tree', 'Hybrid Linear Regression/Gradient Boosting', 'Hybrid Linear Regression/SVM','Hybrid Decision Tree/Gradient Boosting'],
'MSE': [mse_hybrid_lrdt, mse_hybrid_lrgb, mse_hybrid_lrsvm, mse_hybrid_dtgb],
'RMSE': [rmse_hybrid_lrdt, rmse_hybrid_lrgb, rmse_hybrid_lrsvm, rmse_hybrid_dtgb],
'MAE': [mae_hybrid_lrdt, mae_hybrid_lrgb, mae_hybrid_lrsvm, mae_hybrid_dtgb]}
# Create a pandas DataFrame from the dictionary
metrics_hybrid = pd.DataFrame(models)
# Update the index to start from 1
metrics_hybrid.index = range(1, len(metrics_hybrid)+1)
# Convert the DataFrame to tabulate format
table = tabulate(metrics_hybrid, headers='keys', tablefmt='fancy_grid', numalign=1)
# Format the header text with termcolor
header_text = colored('Hybrid Models Analysis', attrs=['bold'])
# Add a top line to the table with formatted header text
table = table.split('\n')
table.insert(0, header_text.center(len(table[0])))
table = '\n'.join(table)
# Print the table
print(table)
Hybrid Models Analysis ╒════╤════════════════════════════════════════════╤═════════════╤════════════╤════════════╕ │ │ Model │ MSE │ RMSE │ MAE │ ╞════╪════════════════════════════════════════════╪═════════════╪════════════╪════════════╡ │ 1 │ Hybrid Linear Regression/Decision Tree │ 3.97945e-05 │ 0.00630829 │ 0.00498795 │ ├────┼────────────────────────────────────────────┼─────────────┼────────────┼────────────┤ │ 2 │ Hybrid Linear Regression/Gradient Boosting │ 4.01474e-05 │ 0.0063362 │ 0.00505062 │ ├────┼────────────────────────────────────────────┼─────────────┼────────────┼────────────┤ │ 3 │ Hybrid Linear Regression/SVM │ 3.87126e-05 │ 0.00622195 │ 0.00501459 │ ├────┼────────────────────────────────────────────┼─────────────┼────────────┼────────────┤ │ 4 │ Hybrid Decision Tree/Gradient Boosting │ 0.000675067 │ 0.025982 │ 0.0231745 │ ╘════╧════════════════════════════════════════════╧═════════════╧════════════╧════════════╛
## Concatenate all tables into an 'All Metrics' Table
# Create dataframes for each table
metrics_ta = pd.DataFrame({'Model': ['Linear Regression', 'Support Vector Machine', 'Decision Tree', 'Gradient Boosting'],
'MSE': [mse_lr_ta, mse_svm_ta, mse_dt_ta, mse_gb_ta],
'RMSE': [rmse_lr_ta, rmse_svm_ta, rmse_dt_ta, rmse_gb_ta],
'MAE': [mae_lr_ta, mae_svm_ta, mae_dt_ta, mae_gb_ta]})
metrics_sa = pd.DataFrame({'Model': ['Linear Regression', 'Support Vector Machine', 'Decision Tree', 'Gradient Boosting'],
'MSE': [mse_lr_sa, mse_svm_sa, mse_dt_sa, mse_gb_sa],
'RMSE': [rmse_lr_sa, rmse_svm_sa, rmse_dt_sa, rmse_gb_sa],
'MAE': [mae_lr_sa, mae_svm_sa, mae_dt_sa, mae_gb_sa]})
metrics_tsa = pd.DataFrame({'Model': ['Linear Regression', 'Support Vector Machine', 'Decision Tree', 'Gradient Boosting'],
'MSE': [mse_lr_tsa, mse_svm_tsa, mse_dt_tsa, mse_gb_tsa],
'RMSE': [rmse_lr_tsa, rmse_svm_tsa, rmse_dt_tsa, rmse_gb_tsa],
'MAE': [mae_lr_tsa, mae_svm_tsa, mae_dt_tsa, mae_gb_tsa]})
metrics_hybrid = pd.DataFrame({'Model': ['Hybrid Linear Regression/Decision Tree', 'Hybrid Linear Regression/Gradient Boosting', 'Hybrid Linear Regression/SVM', 'Hybrid Decision Tree/Gradient Boosting'],
'MSE': [mse_hybrid_lrdt, mse_hybrid_lrgb, mse_hybrid_lrsvm, mse_hybrid_dtgb],
'RMSE': [rmse_hybrid_lrdt, rmse_hybrid_lrgb, rmse_hybrid_lrsvm, rmse_hybrid_dtgb],
'MAE': [mae_hybrid_lrdt, mae_hybrid_lrgb, mae_hybrid_lrsvm, mae_hybrid_dtgb]})
# Concatenate the dataframes vertically
all_metrics = pd.concat([metrics_ta, metrics_sa, metrics_tsa, metrics_hybrid], axis=0)
# Update the index to start from 1
all_metrics.index = range(1, len(all_metrics)+1)
# Convert the combined dataframe to tabulate format
table = tabulate(all_metrics, headers='keys', tablefmt='fancy_grid', numalign=1)
# Format the header text with termcolor
header_text = colored('Combined Analysis Results', attrs=['bold'])
# Add a top line to the table with formatted header text
table = table.split('\n')
table.insert(0, header_text.center(len(table[0])))
table = '\n'.join(table)
# Print the combined table
print(table)
Combined Analysis Results ╒════╤════════════════════════════════════════════╤═════════════╤════════════╤════════════╕ │ │ Model │ MSE │ RMSE │ MAE │ ╞════╪════════════════════════════════════════════╪═════════════╪════════════╪════════════╡ │ 1 │ Linear Regression │ 4.33439e-05 │ 0.00658361 │ 0.00500295 │ ├────┼────────────────────────────────────────────┼─────────────┼────────────┼────────────┤ │ 2 │ Support Vector Machine │ 0.00235892 │ 0.0485688 │ 0.0467191 │ ├────┼────────────────────────────────────────────┼─────────────┼────────────┼────────────┤ │ 3 │ Decision Tree │ 0.000477913 │ 0.0218612 │ 0.0151081 │ ├────┼────────────────────────────────────────────┼─────────────┼────────────┼────────────┤ │ 4 │ Gradient Boosting │ 0.000365437 │ 0.0191164 │ 0.0103648 │ ├────┼────────────────────────────────────────────┼─────────────┼────────────┼────────────┤ │ 5 │ Linear Regression │ 0.00231423 │ 0.0481064 │ 0.0469669 │ ├────┼────────────────────────────────────────────┼─────────────┼────────────┼────────────┤ │ 6 │ Support Vector Machine │ 0.00153359 │ 0.0391611 │ 0.037517 │ ├────┼────────────────────────────────────────────┼─────────────┼────────────┼────────────┤ │ 7 │ Decision Tree │ 0.00395396 │ 0.0628805 │ 0.0557745 │ ├────┼────────────────────────────────────────────┼─────────────┼────────────┼────────────┤ │ 8 │ Gradient Boosting │ 0.00349763 │ 0.0591408 │ 0.056175 │ ├────┼────────────────────────────────────────────┼─────────────┼────────────┼────────────┤ │ 9 │ Linear Regression │ 4.46557e-05 │ 0.00668249 │ 0.00528426 │ ├────┼────────────────────────────────────────────┼─────────────┼────────────┼────────────┤ │ 10 │ Support Vector Machine │ 0.00153359 │ 0.0391611 │ 0.037517 │ ├────┼────────────────────────────────────────────┼─────────────┼────────────┼────────────┤ │ 11 │ Decision Tree │ 0.000194121 │ 0.0139327 │ 0.011883 │ ├────┼────────────────────────────────────────────┼─────────────┼────────────┼────────────┤ │ 12 │ Gradient Boosting │ 0.000134529 │ 0.0115987 │ 0.00942956 │ ├────┼────────────────────────────────────────────┼─────────────┼────────────┼────────────┤ │ 13 │ Hybrid Linear Regression/Decision Tree │ 3.97945e-05 │ 0.00630829 │ 0.00498795 │ ├────┼────────────────────────────────────────────┼─────────────┼────────────┼────────────┤ │ 14 │ Hybrid Linear Regression/Gradient Boosting │ 4.01474e-05 │ 0.0063362 │ 0.00505062 │ ├────┼────────────────────────────────────────────┼─────────────┼────────────┼────────────┤ │ 15 │ Hybrid Linear Regression/SVM │ 3.87126e-05 │ 0.00622195 │ 0.00501459 │ ├────┼────────────────────────────────────────────┼─────────────┼────────────┼────────────┤ │ 16 │ Hybrid Decision Tree/Gradient Boosting │ 0.000675067 │ 0.025982 │ 0.0231745 │ ╘════╧════════════════════════════════════════════╧═════════════╧════════════╧════════════╛
# Create dataframes for each table
metrics_ta = pd.DataFrame({'Analysis': ['Technical Analysis', 'Technical Analysis', 'Technical Analysis', 'Technical Analysis'],
'Model': ['Linear Regression', 'Support Vector Machine', 'Decision Tree', 'Gradient Boosting'],
'MSE': [mse_lr_ta, mse_svm_ta, mse_dt_ta, mse_gb_ta],
'RMSE': [rmse_lr_ta, rmse_svm_ta, rmse_dt_ta, rmse_gb_ta],
'MAE': [mae_lr_ta, mae_svm_ta, mae_dt_ta, mae_gb_ta]})
metrics_sa = pd.DataFrame({'Analysis': ['Sentimental Analysis', 'Sentimental Analysis', 'Sentimental Analysis', 'Sentimental Analysis'],
'Model': ['Linear Regression', 'Support Vector Machine', 'Decision Tree', 'Gradient Boosting'],
'MSE': [mse_lr_sa, mse_svm_sa, mse_dt_sa, mse_gb_sa],
'RMSE': [rmse_lr_sa, rmse_svm_sa, rmse_dt_sa, rmse_gb_sa],
'MAE': [mae_lr_sa, mae_svm_sa, mae_dt_sa, mae_gb_sa]})
metrics_tsa = pd.DataFrame({'Analysis': ['Technical & Sentimental Analysis', 'Technical & Sentimental Analysis', 'Technical & Sentimental Analysis', 'Technical & Sentimental Analysis'],
'Model': ['Linear Regression', 'Support Vector Machine', 'Decision Tree', 'Gradient Boosting'],
'MSE': [mse_lr_tsa, mse_svm_tsa, mse_dt_tsa, mse_gb_tsa],
'RMSE': [rmse_lr_tsa, rmse_svm_tsa, rmse_dt_tsa, rmse_gb_tsa],
'MAE': [mae_lr_tsa, mae_svm_tsa, mae_dt_tsa, mae_gb_tsa]})
metrics_hybrid = pd.DataFrame({'Analysis': ['Hybrid Model Analysis', 'Hybrid Model Analysis', 'Hybrid Model Analysis', 'Hybrid Model Analysis'],
'Model': ['Hybrid Linear Regression/Decision Tree', 'Hybrid Linear Regression/Gradient Boosting', 'Hybrid Linear Regression/SVM', 'Hybrid Decision Tree/Gradient Boosting'],
'MSE': [mse_hybrid_lrdt, mse_hybrid_lrgb, mse_hybrid_lrsvm, mse_hybrid_dtgb],
'RMSE': [rmse_hybrid_lrdt, rmse_hybrid_lrgb, rmse_hybrid_lrsvm, rmse_hybrid_dtgb],
'MAE': [mae_hybrid_lrdt, mae_hybrid_lrgb, mae_hybrid_lrsvm, mae_hybrid_dtgb]})
# Create a list of dataframes
all_metrics = [metrics_ta, metrics_sa, metrics_tsa, metrics_hybrid]
# Create an empty dataframe to store the combined metrics
combined_metrics = pd.DataFrame()
# Concatenate all dataframes vertically
for metrics in all_metrics:
combined_metrics = pd.concat([combined_metrics, metrics], axis=0, ignore_index=True)
# Update the index to start from 1
combined_metrics.index = range(1, len(combined_metrics)+1)
# Convert the combined DataFrame to tabulate format
table = tabulate(combined_metrics, headers='keys', tablefmt='fancy_grid', numalign=1)
# Format the header text with termcolor
header_text = colored('Combined Analysis Results', attrs=['bold'])
# Add a top line to the table with formatted header text
table = table.split('\n')
table.insert(0, header_text.center(len(table[0])))
table = '\n'.join(table)
# Print the combined table
print(table)
Combined Analysis Results ╒════╤══════════════════════════════════╤════════════════════════════════════════════╤═════════════╤════════════╤════════════╕ │ │ Analysis │ Model │ MSE │ RMSE │ MAE │ ╞════╪══════════════════════════════════╪════════════════════════════════════════════╪═════════════╪════════════╪════════════╡ │ 1 │ Technical Analysis │ Linear Regression │ 4.33439e-05 │ 0.00658361 │ 0.00500295 │ ├────┼──────────────────────────────────┼────────────────────────────────────────────┼─────────────┼────────────┼────────────┤ │ 2 │ Technical Analysis │ Support Vector Machine │ 0.00235892 │ 0.0485688 │ 0.0467191 │ ├────┼──────────────────────────────────┼────────────────────────────────────────────┼─────────────┼────────────┼────────────┤ │ 3 │ Technical Analysis │ Decision Tree │ 0.000477913 │ 0.0218612 │ 0.0151081 │ ├────┼──────────────────────────────────┼────────────────────────────────────────────┼─────────────┼────────────┼────────────┤ │ 4 │ Technical Analysis │ Gradient Boosting │ 0.000365437 │ 0.0191164 │ 0.0103648 │ ├────┼──────────────────────────────────┼────────────────────────────────────────────┼─────────────┼────────────┼────────────┤ │ 5 │ Sentimental Analysis │ Linear Regression │ 0.00231423 │ 0.0481064 │ 0.0469669 │ ├────┼──────────────────────────────────┼────────────────────────────────────────────┼─────────────┼────────────┼────────────┤ │ 6 │ Sentimental Analysis │ Support Vector Machine │ 0.00153359 │ 0.0391611 │ 0.037517 │ ├────┼──────────────────────────────────┼────────────────────────────────────────────┼─────────────┼────────────┼────────────┤ │ 7 │ Sentimental Analysis │ Decision Tree │ 0.00395396 │ 0.0628805 │ 0.0557745 │ ├────┼──────────────────────────────────┼────────────────────────────────────────────┼─────────────┼────────────┼────────────┤ │ 8 │ Sentimental Analysis │ Gradient Boosting │ 0.00349763 │ 0.0591408 │ 0.056175 │ ├────┼──────────────────────────────────┼────────────────────────────────────────────┼─────────────┼────────────┼────────────┤ │ 9 │ Technical & Sentimental Analysis │ Linear Regression │ 4.46557e-05 │ 0.00668249 │ 0.00528426 │ ├────┼──────────────────────────────────┼────────────────────────────────────────────┼─────────────┼────────────┼────────────┤ │ 10 │ Technical & Sentimental Analysis │ Support Vector Machine │ 0.00153359 │ 0.0391611 │ 0.037517 │ ├────┼──────────────────────────────────┼────────────────────────────────────────────┼─────────────┼────────────┼────────────┤ │ 11 │ Technical & Sentimental Analysis │ Decision Tree │ 0.000194121 │ 0.0139327 │ 0.011883 │ ├────┼──────────────────────────────────┼────────────────────────────────────────────┼─────────────┼────────────┼────────────┤ │ 12 │ Technical & Sentimental Analysis │ Gradient Boosting │ 0.000134529 │ 0.0115987 │ 0.00942956 │ ├────┼──────────────────────────────────┼────────────────────────────────────────────┼─────────────┼────────────┼────────────┤ │ 13 │ Hybrid Model Analysis │ Hybrid Linear Regression/Decision Tree │ 3.97945e-05 │ 0.00630829 │ 0.00498795 │ ├────┼──────────────────────────────────┼────────────────────────────────────────────┼─────────────┼────────────┼────────────┤ │ 14 │ Hybrid Model Analysis │ Hybrid Linear Regression/Gradient Boosting │ 4.01474e-05 │ 0.0063362 │ 0.00505062 │ ├────┼──────────────────────────────────┼────────────────────────────────────────────┼─────────────┼────────────┼────────────┤ │ 15 │ Hybrid Model Analysis │ Hybrid Linear Regression/SVM │ 3.87126e-05 │ 0.00622195 │ 0.00501459 │ ├────┼──────────────────────────────────┼────────────────────────────────────────────┼─────────────┼────────────┼────────────┤ │ 16 │ Hybrid Model Analysis │ Hybrid Decision Tree/Gradient Boosting │ 0.000675067 │ 0.025982 │ 0.0231745 │ ╘════╧══════════════════════════════════╧════════════════════════════════════════════╧═════════════╧════════════╧════════════╛
# Convert the combined DataFrame to tabulate format
table = tabulate(combined_metrics, headers='keys', tablefmt='fancy_grid', numalign=1)
# Save the table as a CSV file with UTF-8 encoding
with open('combined_metrics.csv', 'w', encoding='utf-8') as file:
file.write(table)